This geometry syllabus outlines the course expectations and policies. Students will learn geometry concepts through class discussions, activities, and homework assignments. The instructor's website provides course materials and resources. Daily assignments are graded for completion and correctness, while some assignments and projects are graded for accuracy. Quizzes occur every 3 chapters, and tests are given at the end of each chapter. Students are expected to communicate their reasoning on assessments and collaborate in group activities. The grading scale and opportunities to improve scores through corrections and retakes are detailed. General classroom policies regarding technology, attendance, and calculators are also provided. Successful math study skills like note-taking, time management, and understanding the sequential nature of math are emphasized.
The document provides examples and explanations about calculating averages and means. It discusses using averages in applied problems related to grades. It explains that averages are used to determine grades and can be impacted by subsequent scores. The document also notes that it is often easier to prevent problems than deal with consequences later, relating to the saying that "an ounce of prevention is worth a pound of cure."
Using Excel to Build Understanding AMATYC 2015kathleenalmy
This document discusses using Excel to help students develop algebraic skills through numeric and graphical approaches. It provides examples of traditional algebra word problems that are modeled and solved using Excel spreadsheets. These include problems about comparing the costs of coffee from a Keurig vs. Starbucks, determining the fuel savings of a hybrid vehicle, analyzing patterns in Sierpinski triangles, projecting the growth of an Ebola outbreak, and using graphs to understand solutions to linear equations. The document argues that Excel allows students to focus on conceptual understanding rather than symbolic manipulations and helps bridge numeric and algebraic approaches. It also provides teacher notes about modeling uncertainties in disease projections.
This document provides information from a workshop on managing math anxiety. It discusses common symptoms of math anxiety, potential causes, and strategies for overcoming math anxiety. Some key strategies include changing negative self-talk, using relaxation techniques to reduce anxiety, improving time management skills, developing strong study habits, preparing effectively for tests, and engaging in positive thinking. The workshop aims to equip students with tools to help them successfully manage math anxiety.
This is a presentation to help students who always become feared during Maths Exam. This presentation tells about what are the elements that initiates this phobia and what are the possible ways by both the teachers and the students to overcome such Phobia. This presentation also contains Vedic mathematics tricks that helps you to do calculations easily
Learning & Teaching GCSE MathematicsColleen Young
This document provides teaching resources and ideas for GCSE Mathematics. It includes information on specification changes, assessment objectives, teaching guidance from exam boards, and problem solving strategies. Sample exam questions, topic tests, and diagnostic questions are provided. Additional resources on areas like extension materials, revision activities, and developing recall are also referenced.
Dr. Michelle Dalrymple gave a presentation on improving math education. She discussed common myths about math ability and the importance of teachers not giving up on students. Effective teaching requires focusing on student progress, making mistakes part of the learning process, and supporting positive relationships between teachers and students. Technology should only comprise a small portion of math class time, as mastery of core skills is more important. Differentiated instruction and hands-on activities can help engage students at different levels.
Plan effective lesson endings to assess student learning, identify misconceptions, and determine next steps. Suggestions include having students summarize content in decreasing levels of detail, complete diagnostic questions or mini-tests for self-checks, explain mistakes, clarify homework, or allow students to summarize or thank for the lesson. Endings can also set expectations for the start of the next lesson.
The document provides examples and explanations about calculating averages and means. It discusses using averages in applied problems related to grades. It explains that averages are used to determine grades and can be impacted by subsequent scores. The document also notes that it is often easier to prevent problems than deal with consequences later, relating to the saying that "an ounce of prevention is worth a pound of cure."
Using Excel to Build Understanding AMATYC 2015kathleenalmy
This document discusses using Excel to help students develop algebraic skills through numeric and graphical approaches. It provides examples of traditional algebra word problems that are modeled and solved using Excel spreadsheets. These include problems about comparing the costs of coffee from a Keurig vs. Starbucks, determining the fuel savings of a hybrid vehicle, analyzing patterns in Sierpinski triangles, projecting the growth of an Ebola outbreak, and using graphs to understand solutions to linear equations. The document argues that Excel allows students to focus on conceptual understanding rather than symbolic manipulations and helps bridge numeric and algebraic approaches. It also provides teacher notes about modeling uncertainties in disease projections.
This document provides information from a workshop on managing math anxiety. It discusses common symptoms of math anxiety, potential causes, and strategies for overcoming math anxiety. Some key strategies include changing negative self-talk, using relaxation techniques to reduce anxiety, improving time management skills, developing strong study habits, preparing effectively for tests, and engaging in positive thinking. The workshop aims to equip students with tools to help them successfully manage math anxiety.
This is a presentation to help students who always become feared during Maths Exam. This presentation tells about what are the elements that initiates this phobia and what are the possible ways by both the teachers and the students to overcome such Phobia. This presentation also contains Vedic mathematics tricks that helps you to do calculations easily
Learning & Teaching GCSE MathematicsColleen Young
This document provides teaching resources and ideas for GCSE Mathematics. It includes information on specification changes, assessment objectives, teaching guidance from exam boards, and problem solving strategies. Sample exam questions, topic tests, and diagnostic questions are provided. Additional resources on areas like extension materials, revision activities, and developing recall are also referenced.
Dr. Michelle Dalrymple gave a presentation on improving math education. She discussed common myths about math ability and the importance of teachers not giving up on students. Effective teaching requires focusing on student progress, making mistakes part of the learning process, and supporting positive relationships between teachers and students. Technology should only comprise a small portion of math class time, as mastery of core skills is more important. Differentiated instruction and hands-on activities can help engage students at different levels.
Plan effective lesson endings to assess student learning, identify misconceptions, and determine next steps. Suggestions include having students summarize content in decreasing levels of detail, complete diagnostic questions or mini-tests for self-checks, explain mistakes, clarify homework, or allow students to summarize or thank for the lesson. Endings can also set expectations for the start of the next lesson.
How To Solve A Math Problem!-new and improvedTaleese
This document outlines a 7-step process for solving math problems:
1) Read the problem carefully multiple times to understand what is being asked.
2) Identify what needs to be found and look for clues about the operation(s) needed like addition, subtraction, multiplication, or division.
3) Select an operation and numbers from the problem to try solving it. Even if incorrect, trying something is better than doing nothing.
4) Solve the problem using the selected operation and numbers.
5) Check that the answer makes logical sense.
6) Ensure any multi-part problems are fully answered.
7) Check the work by working backwards with inverse operations.
This document provides information about the ACE strategy and how it can be used to help students improve their performance on standardized tests. The ACE strategy involves having students Answer the question, Cite evidence from the text to support their answer, and Expand on their answer. The document outlines the purpose and expected outcomes of training teachers to use the ACE strategy in their classrooms. It also provides examples of how the ACE strategy can be implemented, such as using rubrics to score student responses and tracking student progress towards mastery of the strategy. Overall, the document promotes the ACE strategy as a way for students to demonstrate their learning through written responses on tests.
This document provides teaching ideas and resources for problem solving in the GCSE mathematics classroom. It discusses developing a problem solving environment, asking open-ended questions, modeling problem solving techniques, using diagrams, and the importance of regular mini-tests and recalling basics to help students learn. A variety of problem solving resources and example problems are also presented.
7 Inspiring Classroom Activities Using Realistic MathematicsRatih Apsari
This document summarizes 7 classroom activities using realistic mathematics contexts:
1) Estimation problems set in a supermarket context
2) Using traditional Indonesian games like gundu to teach length measurement
3) Using butterfly wings to develop number sense in early learners
4) Structured candy to teach counting and recognizing number patterns
5) A school building context and 3D models to develop spatial skills
6) An empty number line to teach addition and subtraction
7) 'Lapis' cake problems to teach fractions using strategies like folding paper or rubber bands.
Assessment & Feedback in Mathematics Colleen YoungColleen Young
Assessment for learning involves using formative assessment to check student understanding and provide feedback to improve learning. It focuses on giving constructive feedback that informs further learning rather than comparing students or grading. Research shows feedback on errors and getting students to correct mistakes significantly improves performance. Feedback also positively influences motivation and self-esteem. For feedback to be effective, students must use it to further their own learning. The quality of relationships between teachers and students impacts how students engage with feedback.
Ms. Drabbant teaches Algebra I, Geometry, and is the director of the Liberty Stars Drill Team at Irons Junior High School. She graduated from The Woodlands High School in 2006 and the University of Texas at San Antonio in 2011 with a degree in mathematics education. Her policies outline homework, quiz, and exam procedures as well as tutorial times. She provides her classroom expectations, rules, and seating chart.
Better mathematics secondary workshops spring 2015Ofsted
The document discusses approaches to teaching the formula for calculating the area of a rectangle. It describes five different approaches used by teachers, identifying strengths in two approaches that helped develop conceptual understanding by showing how the formula arises from repeated addition and that length times width is the same as width times length. Weaker approaches are noted that did not help conceptual understanding or assumed one dimension was always longer. The document provides examples of how to strengthen understanding of area concepts.
This document provides a summary and collection of online resources for teaching fractions. It begins by noting the importance of visual representations for understanding fractions. The remainder of the document provides brief descriptions and hyperlinks to fraction resources available on various websites, including visual diagrams, practice problems, lesson plans, and interactive activities. The resources are organized for teaching fractions at various levels, from key stage 3 through key stage 4.
Mr. Lingley provides an overview of the math course he will be teaching to grade 8 students. He instructs mathematics to class 8ABCD. The document outlines the curriculum, assessments, expectations for students, and encourages parental involvement through volunteering in the classroom or assisting with math-related activities that relate to their occupations. Parents are asked to review the expectations with their children and bookmark the class website, which provides course materials and video tutorials.
Richard H. Balomenos was a mathematics teacher who promoted changing math instruction from rote skills and practice to problem solving. He believed mathematics teachers can accomplish great things if they focus on engaging students in interesting problem situations that build understanding rather than passive symbolic manipulation. The document discusses how teaching for understanding involves students making meaning and transferring skills to new situations. It notes how current math instruction leaves many students unprepared and recommends reforming instruction to actively engage students in learning mathematics with depth of understanding.
A pupil actively constructs their own mathematical knowledge by interacting new ideas with existing ideas, which can lead to misconceptions. Diagnostic teaching is important as it involves identifying misconceptions, challenging them through discussion to resolve conflicts, and replacing misconceptions with correct understanding. The teacher must understand the source of the misconception to effectively challenge it, and research shows this diagnostic approach promotes better learning compared to simply explaining again.
The document discusses strategies for overcoming math anxiety and promoting understanding of mathematical concepts. It recommends teaching for understanding rather than rote memorization. Some key strategies include using hands-on activities, relating concepts to real-world examples, addressing common misconceptions, and emphasizing that mistakes are part of the learning process.
The document discusses common student misconceptions about fractions, specifically the misconception that larger denominators correspond to larger fractions. It proposes several hands-on activities and visual aids to help students understand the concept, including using real-world objects like pizza, playing with play-dough or blocks, and technology-based tools. The effectiveness of these interventions could be evaluated by informal assessments of students' understanding before and after the activities.
The document discusses developing primary teachers' math skills through professional development programs. It addresses the concept of number sense, which refers to a well-organized conceptual understanding of numbers that allows one to solve problems beyond basic algorithms. Examples are provided for dot arrangements and personal numbers to illustrate number sense strategies. Arithmetic proficiency is defined as achieving fluency through calculation with understanding. The benefits of improved teacher math skills are outlined as developing students' number sense, fluency, conceptual understanding, problem solving and engagement. Examples are given for teaching subtraction and extending students. The importance of understanding over procedural fluency alone is emphasized.
This document provides a summary of Colleen Young's top 10+ mathematics websites. It begins with an introduction explaining that the list shows the author's personal top sites. The sites are then organized into categories and described over multiple pages. The categories include resources from Cambridge University, interactive graphing tools, problem databases, educational videos and notes, math software like Geogebra, and online communities for sharing ideas. In each section, the resources are briefly described and hyperlinks provided for further information. The document emphasizes that there are many excellent free online materials available for teaching and learning mathematics.
This lesson teaches students how to solve one-step equations using addition and subtraction through the use of tape diagrams and algebra. Students will:
1) Use tape diagrams to represent addition and subtraction equations visually and relate this to the algebraic representation.
2) Solve one-step equations algebraically by adding or subtracting the same quantity to both sides of the equation.
3) Check their solutions by substituting the answer back into the original equation.
The lesson emphasizes using tape diagrams to build conceptual understanding before moving to the symbolic approach. Students practice multiple examples of setting up and solving one-step equations visually and algebraically, as well as checking solutions.
This document provides guidance on best practices for math instruction using the Common Core Mathematical Practices and district curriculum. It emphasizes integrating the Habits of Mind and Interaction into daily math lessons through strategies like using a high-level problem of the day, facilitating student math talks, and creating public records of strategies and representations. Teachers are advised to plan lessons that encourage productive struggle and facilitate students discovering mathematical ideas on their own.
· Etac lesson plan teacher hickslewisweek of oct.19 23,20piya30
This lesson plan outlines math and science instruction for 1st grade students over the course of a week. The plan focuses on addition and subtraction strategies, with daily objectives covering counting, making 10, and explaining strategies. Each day includes establishing objectives, modeling concepts, interactive practice, and small group or individual work. Formative assessments and adjusting for English learners are also incorporated daily.
This detailed lesson plan is for a 7th grade mathematics class on statistics. The objectives are for students to collect and organize raw data, distinguish between statistical and non-statistical questions, classify questions, and understand the importance of statistics. The lesson includes measuring students' arm spans to collect raw data, organizing the data, defining statistics, discussing examples of statistical questions, and an activity to classify questions. Students will apply their learning by conducting a survey to answer a statistical question.
This document provides information about Mrs. Hedrick's geometry course for the 2014-2015 school year. The course will cover traditional geometry topics and Missouri/ACT standards. Students will develop logical thinking through transformations, symmetry, graph theory, and coordinate/synthetic geometry. Geometry is intended to help students understand and apply geometric concepts to the real world. The textbook is Geometry by McDougal & Littell and additional online resources will be provided. Students are expected to follow classroom rules and complete daily bellwork, homework, quizzes, tests, and projects. Communication between parents and the teacher can occur via email, phone, Facebook, or Twitter.
This document provides an overview of geometry and Euclidean geometry. It discusses that geometry is the branch of mathematics concerned with shape, size, position, and space. Euclidean geometry is based on Euclid's work in the Elements and uses undefined terms like point and line, along with definitions, axioms, and postulates to develop theorems about flat space. Some of Euclid's key definitions, axioms, and postulates are presented, including the parallel postulate which caused debate as it did not seem as obvious as the others. Alternative versions of the parallel postulate are also mentioned.
How To Solve A Math Problem!-new and improvedTaleese
This document outlines a 7-step process for solving math problems:
1) Read the problem carefully multiple times to understand what is being asked.
2) Identify what needs to be found and look for clues about the operation(s) needed like addition, subtraction, multiplication, or division.
3) Select an operation and numbers from the problem to try solving it. Even if incorrect, trying something is better than doing nothing.
4) Solve the problem using the selected operation and numbers.
5) Check that the answer makes logical sense.
6) Ensure any multi-part problems are fully answered.
7) Check the work by working backwards with inverse operations.
This document provides information about the ACE strategy and how it can be used to help students improve their performance on standardized tests. The ACE strategy involves having students Answer the question, Cite evidence from the text to support their answer, and Expand on their answer. The document outlines the purpose and expected outcomes of training teachers to use the ACE strategy in their classrooms. It also provides examples of how the ACE strategy can be implemented, such as using rubrics to score student responses and tracking student progress towards mastery of the strategy. Overall, the document promotes the ACE strategy as a way for students to demonstrate their learning through written responses on tests.
This document provides teaching ideas and resources for problem solving in the GCSE mathematics classroom. It discusses developing a problem solving environment, asking open-ended questions, modeling problem solving techniques, using diagrams, and the importance of regular mini-tests and recalling basics to help students learn. A variety of problem solving resources and example problems are also presented.
7 Inspiring Classroom Activities Using Realistic MathematicsRatih Apsari
This document summarizes 7 classroom activities using realistic mathematics contexts:
1) Estimation problems set in a supermarket context
2) Using traditional Indonesian games like gundu to teach length measurement
3) Using butterfly wings to develop number sense in early learners
4) Structured candy to teach counting and recognizing number patterns
5) A school building context and 3D models to develop spatial skills
6) An empty number line to teach addition and subtraction
7) 'Lapis' cake problems to teach fractions using strategies like folding paper or rubber bands.
Assessment & Feedback in Mathematics Colleen YoungColleen Young
Assessment for learning involves using formative assessment to check student understanding and provide feedback to improve learning. It focuses on giving constructive feedback that informs further learning rather than comparing students or grading. Research shows feedback on errors and getting students to correct mistakes significantly improves performance. Feedback also positively influences motivation and self-esteem. For feedback to be effective, students must use it to further their own learning. The quality of relationships between teachers and students impacts how students engage with feedback.
Ms. Drabbant teaches Algebra I, Geometry, and is the director of the Liberty Stars Drill Team at Irons Junior High School. She graduated from The Woodlands High School in 2006 and the University of Texas at San Antonio in 2011 with a degree in mathematics education. Her policies outline homework, quiz, and exam procedures as well as tutorial times. She provides her classroom expectations, rules, and seating chart.
Better mathematics secondary workshops spring 2015Ofsted
The document discusses approaches to teaching the formula for calculating the area of a rectangle. It describes five different approaches used by teachers, identifying strengths in two approaches that helped develop conceptual understanding by showing how the formula arises from repeated addition and that length times width is the same as width times length. Weaker approaches are noted that did not help conceptual understanding or assumed one dimension was always longer. The document provides examples of how to strengthen understanding of area concepts.
This document provides a summary and collection of online resources for teaching fractions. It begins by noting the importance of visual representations for understanding fractions. The remainder of the document provides brief descriptions and hyperlinks to fraction resources available on various websites, including visual diagrams, practice problems, lesson plans, and interactive activities. The resources are organized for teaching fractions at various levels, from key stage 3 through key stage 4.
Mr. Lingley provides an overview of the math course he will be teaching to grade 8 students. He instructs mathematics to class 8ABCD. The document outlines the curriculum, assessments, expectations for students, and encourages parental involvement through volunteering in the classroom or assisting with math-related activities that relate to their occupations. Parents are asked to review the expectations with their children and bookmark the class website, which provides course materials and video tutorials.
Richard H. Balomenos was a mathematics teacher who promoted changing math instruction from rote skills and practice to problem solving. He believed mathematics teachers can accomplish great things if they focus on engaging students in interesting problem situations that build understanding rather than passive symbolic manipulation. The document discusses how teaching for understanding involves students making meaning and transferring skills to new situations. It notes how current math instruction leaves many students unprepared and recommends reforming instruction to actively engage students in learning mathematics with depth of understanding.
A pupil actively constructs their own mathematical knowledge by interacting new ideas with existing ideas, which can lead to misconceptions. Diagnostic teaching is important as it involves identifying misconceptions, challenging them through discussion to resolve conflicts, and replacing misconceptions with correct understanding. The teacher must understand the source of the misconception to effectively challenge it, and research shows this diagnostic approach promotes better learning compared to simply explaining again.
The document discusses strategies for overcoming math anxiety and promoting understanding of mathematical concepts. It recommends teaching for understanding rather than rote memorization. Some key strategies include using hands-on activities, relating concepts to real-world examples, addressing common misconceptions, and emphasizing that mistakes are part of the learning process.
The document discusses common student misconceptions about fractions, specifically the misconception that larger denominators correspond to larger fractions. It proposes several hands-on activities and visual aids to help students understand the concept, including using real-world objects like pizza, playing with play-dough or blocks, and technology-based tools. The effectiveness of these interventions could be evaluated by informal assessments of students' understanding before and after the activities.
The document discusses developing primary teachers' math skills through professional development programs. It addresses the concept of number sense, which refers to a well-organized conceptual understanding of numbers that allows one to solve problems beyond basic algorithms. Examples are provided for dot arrangements and personal numbers to illustrate number sense strategies. Arithmetic proficiency is defined as achieving fluency through calculation with understanding. The benefits of improved teacher math skills are outlined as developing students' number sense, fluency, conceptual understanding, problem solving and engagement. Examples are given for teaching subtraction and extending students. The importance of understanding over procedural fluency alone is emphasized.
This document provides a summary of Colleen Young's top 10+ mathematics websites. It begins with an introduction explaining that the list shows the author's personal top sites. The sites are then organized into categories and described over multiple pages. The categories include resources from Cambridge University, interactive graphing tools, problem databases, educational videos and notes, math software like Geogebra, and online communities for sharing ideas. In each section, the resources are briefly described and hyperlinks provided for further information. The document emphasizes that there are many excellent free online materials available for teaching and learning mathematics.
This lesson teaches students how to solve one-step equations using addition and subtraction through the use of tape diagrams and algebra. Students will:
1) Use tape diagrams to represent addition and subtraction equations visually and relate this to the algebraic representation.
2) Solve one-step equations algebraically by adding or subtracting the same quantity to both sides of the equation.
3) Check their solutions by substituting the answer back into the original equation.
The lesson emphasizes using tape diagrams to build conceptual understanding before moving to the symbolic approach. Students practice multiple examples of setting up and solving one-step equations visually and algebraically, as well as checking solutions.
This document provides guidance on best practices for math instruction using the Common Core Mathematical Practices and district curriculum. It emphasizes integrating the Habits of Mind and Interaction into daily math lessons through strategies like using a high-level problem of the day, facilitating student math talks, and creating public records of strategies and representations. Teachers are advised to plan lessons that encourage productive struggle and facilitate students discovering mathematical ideas on their own.
· Etac lesson plan teacher hickslewisweek of oct.19 23,20piya30
This lesson plan outlines math and science instruction for 1st grade students over the course of a week. The plan focuses on addition and subtraction strategies, with daily objectives covering counting, making 10, and explaining strategies. Each day includes establishing objectives, modeling concepts, interactive practice, and small group or individual work. Formative assessments and adjusting for English learners are also incorporated daily.
This detailed lesson plan is for a 7th grade mathematics class on statistics. The objectives are for students to collect and organize raw data, distinguish between statistical and non-statistical questions, classify questions, and understand the importance of statistics. The lesson includes measuring students' arm spans to collect raw data, organizing the data, defining statistics, discussing examples of statistical questions, and an activity to classify questions. Students will apply their learning by conducting a survey to answer a statistical question.
This document provides information about Mrs. Hedrick's geometry course for the 2014-2015 school year. The course will cover traditional geometry topics and Missouri/ACT standards. Students will develop logical thinking through transformations, symmetry, graph theory, and coordinate/synthetic geometry. Geometry is intended to help students understand and apply geometric concepts to the real world. The textbook is Geometry by McDougal & Littell and additional online resources will be provided. Students are expected to follow classroom rules and complete daily bellwork, homework, quizzes, tests, and projects. Communication between parents and the teacher can occur via email, phone, Facebook, or Twitter.
This document provides an overview of geometry and Euclidean geometry. It discusses that geometry is the branch of mathematics concerned with shape, size, position, and space. Euclidean geometry is based on Euclid's work in the Elements and uses undefined terms like point and line, along with definitions, axioms, and postulates to develop theorems about flat space. Some of Euclid's key definitions, axioms, and postulates are presented, including the parallel postulate which caused debate as it did not seem as obvious as the others. Alternative versions of the parallel postulate are also mentioned.
The earliest recorded beginnings of geometry can be traced to ancient Mesopotamia and Egypt in the 2nd millennium BC. Early geometry was a collection of empirically discovered principles used for practical applications like surveying, construction, and astronomy. Some of the earliest known texts include the Egyptian Rhind Papyrus from 2000-1800 BC and the Moscow Papyrus from around 1890 BC, as well as Babylonian clay tablets such as Plimpton 322 from around 1900 BC. For example, the Moscow Papyrus contains a formula for calculating the volume of a truncated pyramid.
Geometry is a branch of mathematics concerned with measuring and studying the properties and relationships of points, lines, angles, surfaces and solids. It has many practical applications in areas like carpentry, painting, gardening, construction and more. Geometry is also used in many occupations including mechanical engineering, surveying, mathematics, astronomy, graphic design and computer imaging.
Mathematics Euclid's Geometry - My School PPT ProjectJaptyesh Singh
The word ‘Geometry’ comes from Greek words ‘geo’ meaning the ‘earth’ and ‘metrein’ meaning to ‘measure’. Geometry appears to have originated from the need for measuring land.
Nearly 5000 years ago geometry originated in Egypt as an art of earth measurement. Egyptian geometry was the statements of results.
The knowledge of geometry passed from Egyptians to the Greeks and many Greek mathematicians worked on geometry. The Greeks developed geometry in a systematic manner..
Geometry is the branch of mathematics concerned with properties of points, lines, angles, curves, surfaces and solids. It involves visualizing shapes, sizes, patterns and positions. The presentation introduced basic concepts like different types of lines, rays and angles. It also discussed plane figures from kindergarten to 8th grade, including classifying shapes by number of sides. Space figures like cubes and pyramids were demonstrated by having students construct 3D models. The concepts of tessellation, symmetry, and line of symmetry were explained.
This document outlines expectations and grading policies for an 8th grade algebra class. Daily homework assignments are worth 20% of the grade and will be graded on a 10 point scale. Quizzes are worth 30% of the grade and tests 50%. Late homework will be accepted with decreasing credit. Students should take organized notes in class and the teacher provides extra help before and after school as well as online resources.
This document outlines expectations and grading policies for 8th grade math class. Daily homework, bell work, and reviews make up 20% of the grade. Quizzes account for 30% and tests 50%. Students can retake quizzes and tests if failed initially. The teacher provides various resources for extra help including before and after school, during exploratory periods, and through email and an online class wiki. Respect, participation, and note-taking are also expected of students.
Math replacement program information.11.12Matt Coaty
This document provides information about a math replacement program for grades 3-5 including:
- The curriculum uses Everyday Mathematics which includes district grade level goals and challenges students.
- Students use a file folder system to organize papers and are expected to keep it organized and not throw out papers.
- Class times for each grade are provided.
- Supplemental materials include Dynamath/Math Magazines, hands-on equations, and other projects/games.
This document provides information about Mrs. Hawkins' math curriculum. It introduces Mrs. Hawkins and her background and passions for teaching math and technology. It outlines the technology tools, supplies, classroom procedures, expectations, grading scale, and math course sequences used in her classes. It also provides additional math resources and information about the math team and practicing for ACT/PSAE exams.
This document outlines expectations and grading policies for an 8th grade math class. Daily homework assignments and bell work will make up 20% of the grade. Quizzes will account for 30% and be given as checkpoints of learning. Tests at the end of each unit will constitute 50% and can be retaken if failed initially. The teacher provides various opportunities for extra help before and after school as well as during the school day.
This document outlines the syllabus for an Algebra I course. It details expectations for student behavior, supplies needed, grading policies, homework policies, and procedures for making up missed work. Students are expected to respect others, participate in class, and complete daily homework assignments in order to succeed in the course. Grades will be determined by homework, class participation, quizzes, tests, and projects. Students can receive extra help by completing a help sheet form.
Bienvenidos A EspañOl 3 Standards And Expectatonsguest66791c
1. This document outlines the standards and expectations for students in Español 3 taught by Señora Gil-Dunn. Students are expected to be prepared with materials, participate in daily activities, adhere to school policies, and complete assignments by deadlines.
2. Homework, tests, quizzes, projects, class participation, and attendance comprise the grading system. Late work will receive deductions and make-up work must be completed according to the school's policy.
3. Students must maintain an organized binder and portfolio according to the provided rubrics, which will be included in their quarterly grades.
Bienvenidos A EspañOl 3 Standards And ExpectatonsMoni Dunn
1. This document outlines the standards and expectations for students in Español 3 taught by Señora Gil-Dunn. Students are expected to be prepared for class with all necessary materials, participate in daily activities, and adhere to the school's code of conduct and policies.
2. Homework, tests, quizzes, and projects will be evaluated based on established rubrics and made available to students within a set timeframe of the due date. Late and missing work will receive penalties.
3. Students are responsible for maintaining an organized binder and portfolio that will be graded periodically according to the provided rubric. Online assignments will also contribute to the overall grade in this Spanish course.
This document provides an introduction to Mrs. Hawkins, a math teacher, and outlines information about her classroom. It introduces Mrs. Hawkins, describing her background and family. It then details the technology tools, supplies, procedures, expectations, grading policies, and additional resources used in Mrs. Hawkins' math curriculum and classroom. The document aims to inform students of the various aspects of Mrs. Hawkins' math class.
Algebra 1A is a required class that will enhance students' mathematical and critical thinking skills to prepare them for future math classes and the Algebra End of Course Assessment. Students will review numbers, operations, and learn to solve equations and inequalities, as well as write and graph linear equations. To progress to Algebra 1B, students must achieve at least 70% mastery on each unit test and the final exam, as well as earn an overall grade of at least 70% in Algebra 1A. The class aims for all students to achieve 80% mastery of math standards and maintain 90% attendance.
The new eighth grade math curriculum aligns with Common Core standards and will cover the following topics: formulating and reasoning about expressions and equations including modeling linear data and solving linear equations; grasping the concept of functions and using them to describe relationships; and analyzing two and three-dimensional space using concepts like distance, angle, similarity, congruence, and the Pythagorean theorem. The document also provides information on homework, grading policies, class expectations, supplies needed, and test preparation for an eighth grade math class.
The new eighth grade math curriculum aligns with Common Core standards and will cover the following topics: formulating and reasoning about expressions and equations including modeling linear data and solving linear equations; grasping the concept of functions and using them to describe relationships; and analyzing two- and three-dimensional space using concepts like distance, angle, similarity, congruence, and the Pythagorean theorem. The document also provides information on homework, grading policies, class expectations, supplies needed, and test preparation for an eighth grade math class.
This document provides information and expectations for a math class. It includes an agenda for the week that lists supplies needed and topics to be covered, such as expectations, textbooks, calculators, and grading. Students are expected to take notes, complete homework and exit tickets, and can retake tests after relearning material. The document outlines classroom procedures and resources available to students online or in the classroom.
Mrs. Stelter introduces herself and provides information about her background, family, goals for students, classroom rules and procedures, resources available, and grading policies for her College Prep Geometry course. She wants to help students develop academic and social skills to succeed in high school and college through a supportive learning environment. Students will take notes daily, complete homework nightly, and be assessed with tests, quizzes, and projects each trimester.
This document is the syllabus for a precalculus course at Cerritos College. It provides information about the instructor, textbook, class meetings, prerequisites, materials, grading policy, assignments including quizzes, homework, tests, presentations and attendance policy. Academic honesty is also discussed, defining academic dishonesty and the options a faculty member has for addressing it.
This document provides a course description, rationale, materials, and expectations for a 10th grade geometry class. The course will cover traditional geometry topics through transformations, symmetry, graph theory, and coordinate and synthetic geometry. Students will develop logical thinking skills. The textbook is Geometry by McDougal & Littell and additional online resources will be used. The teacher's contact information is provided. Students are expected to follow class rules, complete daily bellwork and homework, and will be assessed through quizzes, tests, and projects. Grades are calculated based on a percentage point system.
This document outlines the policies and procedures for Ms. Reeves' TAKS Math course. The goal of the course is to provide extra support to help students pass the TAKS math assessment. Grades are calculated based on homework, quiz, and test averages. Students must follow classroom rules around respect, responsibility, and procedures. Late work policies, tutoring options, and the discipline policy are also described.
Mrs. Stelter introduces herself as the Algebra 2 teacher and provides information about her background, family, goals for students, classroom rules and resources. She expects students to take notes daily which will be quizzed, complete 45 minutes of homework nightly by showing work and circling answers, and will be assessed through tests, quizzes and projects each chapter. Grades are based 30% on assignments and 70% on assessments. She aims to provide a supportive learning environment and help students develop skills for high school and college.
This document provides an introduction from Mrs. Stelter to her geometry classroom. It includes information about herself and her background, family, goals for students, classroom rules and procedures, available resources and materials, notes expectations, homework policies, types of assessments, and grading breakdown. The goal is to welcome students and provide an overview of how the class will run.
Bienvenidos A EspañOl 2 Standards And Expectationsguest66791c
This document outlines the standards and expectations for Señora Gil-Dunn's Español 2 class. Students are expected to arrive on time with all necessary materials, participate in daily prayers or readings, and adhere to the school's dress code and policies. Assignments will be graded based on accuracy and completion. Homework is due daily and must be neat, legible, and complete.
The document discusses ratios, proportions, and how to write and solve them. It provides examples of writing ratios for measurements like width to height. It also demonstrates how to set up and solve proportions using variables, cross products, and equations to find missing values like angle measures when given a ratio relationship. Examples include finding side lengths of triangles when the extended ratio and perimeter are given.
This document discusses key concepts related to similar polygons including:
- Polygons are similar if corresponding angles are congruent and corresponding sides are proportional.
- The scale factor is the ratio of corresponding sides in similar figures.
- Scale drawings use proportions to relate lengths in a drawing to actual lengths, and are used in applications like poster design.
This document introduces geometric constructions using a straightedge and compass. It defines key terms like straightedge, compass, and construction. The objectives are for students to be able to make basic constructions to copy segments and angles, bisect segments and angles, and construct perpendicular lines. Links are provided for online instructions on various geometric constructions.
This document discusses polygons and quadrilaterals. It introduces the Angle Sum Theorem, which states that the sum of the interior angles of an n-gon is (n-2)180. It also presents the Polygon Exterior Angle Theorem, which says that the sum of the measures of the exterior angles of a polygon, one at each vertex, is 360. The document provides examples of applying these theorems and assigns homework problems related to polygons and quadrilaterals.
This certificate of completion recognizes that Jessica Tentinger from Urbandale attended a bullying prevention training on July 16, 2013. It provides her contact information, folder number, and notes that she does not have a nursing license. The certificate documents her participation in a bullying prevention activity.
This certificate of completion recognizes that Jessica Tentinger from Urbandale attended an ethics training for Iowa educators on July 5th, 2013. It provides her folder number, notes that she does not have a nursing license, and specifies the training was on ethics for educators in Iowa.
Shipley - Algebra II Ch3 Proficiency Chartsjtentinger
This document contains test score data from multiple Algebra II classes on their chapter 3 exam and retake exam. It shows the distribution of scores on scatter plots for the original and retake exams for 2nd hour, 3rd hour, 5th hour, and 8th hour classes. The number of students who retook each exam is also provided.
Shipley - Algebra II Ch2 Proficiency Chartsjtentinger
The document contains test score data from multiple Algebra II classes on their chapter 2 exam and retake exam. Bar graphs show the distribution of scores on the initial test and retake for each class, along with the number of students who retook the test. This data allows comparison of student performance on the chapter 2 material across different class periods and on the retake exam.
The document contains graphs showing the percentage of students achieving over 80% proficiency in various chapters, chapter reviews (Ch1R, Ch2R, etc.), and final exams for four different class periods (2nd hour, 3rd hour, 5th hour, 8th hour) during semester 1. For each chapter and assessment, the graphs indicate the percentage of students scoring over 80% proficiency. Performance varied across class periods and assessments, with proficiency generally higher on chapter reviews compared to initial chapter material and higher on semester 1 finals compared to individual chapter assessments.
Ch4 Matrices - How to use the Calculatorjtentinger
1) The document provides step-by-step instructions for entering matrices and performing matrix operations like determinant and inverse on a TI-84 graphing calculator.
2) It also shows how to set up and solve a system of equations using the calculator by writing the system as an augmented matrix, performing row reduced echelon form, and reading off the solutions.
3) Key steps include entering the matrix dimensions and elements, using menu options to calculate the determinant and inverse, and setting up and solving the system of equations as an augmented matrix.
Jessica Tentinger will teach Algebra II to her 5th hour class at Urbandale High School. She will use direct instruction and small group work to teach students how to solve systems of equations in three variables by elimination and substitution. During the lesson, some students will receive direct instruction while others work independently or in small groups. The teacher will check for understanding informally by asking questions and reviewing homework, and formally through an upcoming test. The administrator is asked to observe student engagement during both whole-class instruction and independent work time.
Algebra II Classroom and Homework Expectationsjtentinger
The Algebra II class uses a student-centered, self-paced model where students work at their own pace to learn material. Lessons are short but provide necessary content, then students work independently or in small groups on practice problems while receiving one-on-one help from the teacher. Homework consists of worksheets for students to complete problems until they understand concepts. Assignments are graded for completion, and students are responsible for their own learning by asking questions when stuck.
The document outlines an agenda for a workshop on January 25th about the Iowa Support System for Schools and Districts in Need of Assistance. The workshop will help participants understand the support system and engage in a school improvement process. On this first day, participants will learn about the Audit Phase and use tools to analyze their school's "current reality". They will review documents and answer questions to complete an Audit Profile in preparation for on-site work on the next workshop date.
Iowa Assessment Math Growth Rates Grades 7-11thjtentinger
- 42 students in Geometry were tested and enrolled for the full 2011-2012 academic year. 60% of students met or exceeded expected growth targets, while 19% made growth but did not meet expected targets and 21% showed negative growth.
- 1 student was tested in Algebra 2 and enrolled for the full year. This student made growth but did not meet the expected growth target.
- Data provided achievement results for students in Geometry and Algebra 2 classes from the 2011-2012 school year. The majority of Geometry students met growth targets, while the single Algebra 2 student grew but did not reach the expected level.
Geometry Chapter 3 Test Scores and Retake Testjtentinger
This blank score sheet is for a geometry class taught by Ms. J. Tentingger during the first quarter. It lists the date and leaves spaces for a student's name and scores on various assignments and tests. No other information is provided on the document.
This document discusses representing and solving systems of linear equations using matrices. It defines what a matrix is and how to identify matrix elements. A system of equations can be represented by a matrix with each row representing an equation and each column representing a variable, except the last column which holds the constants. To solve the system, the matrix is row reduced into reduced row echelon form through operations like row switching, scalar multiplication, and row addition. The solutions can then be read from the reduced matrix. Graphing calculators can also use the rref function to row reduce a matrix representing a system of equations and directly give the solutions.
Three variable systems of equations can be solved using elimination or substitution similarly to two variable systems. For elimination, equations are paired to eliminate one variable, resulting in two equations with two unknowns that can then be solved. For substitution, one equation is solved for one variable in terms of others and substituted into the remaining equations to yield a system that can be solved. An example application involving budgets shirts is worked through to demonstrate solving a three variable system.
The document discusses the process of linear programming which involves defining variables, writing constraints as inequalities, graphing the feasible region, finding the vertices, writing an objective function, substituting the vertices into the function, and determining the maximum or minimum value. It provides two examples of using linear programming to maximize profits by determining the optimal number of acres to plant different crops or units of steel to produce.
This document provides an overview of solving systems of linear inequalities through graphing and tables. It defines a system of inequalities as a set of inequalities where the solution satisfies all inequalities. Two main methods are discussed: using a table to systematically substitute values to find solutions, and graphing the inequalities as half-planes to find the overlap region as the solution. Several examples are provided and solved to illustrate these concepts. Key objectives are to be able to solve systems of linear inequalities and represent the solutions graphically.
1. Geometry Syllabus
This course emphasizes understanding the relationships among geometric figures and using those
relationships along with your algebra skills to solve problems.
Students will be expected to participate in class discussions and activities and complete
homework assignments on time.
Instructor
Miss Tentinger Email: jtentinger@lomaschools.org Website: http://jtentinger.webs.com
I will be available before and after school to answer questions. Please let me know if you are
planning on coming in at those times for extra help.
My website contains materials for class including the syllabus, homework assignments, and
some class notes. There are also other resources for extra help and some other fun facts to look
through.
Classroom Tools
All classroom tools, calculators, compasses, protractors, and rules, are expected to be used for
their intended use. Some of the objects are sharp and if used inappropriately could hurt
someone. Any inappropriate use will result in a detention.
There are a limited number of calculators in the classroom and students will not be allowed to
take the calculators out of the room. If you chose to purchase your own graphing calculator, I
recommend the TI-84 Plus, anything more advanced you will not be allowed to use on an ACT
or SAT test or on in college math courses. These can be purchased at Wal-Mart, Target, or most
similar stores, or online.
Assignments
Assignments will be assigned daily and due the next day. Most daily homework will be graded
based on completion and correctness. Daily assignments are worth 3 points, if an assignment is
turned in late then the most points a student can receive is 2 points. Late assignments for each
chapter will only be accepted up to the day of the test. At the beginning of each class, students
will have the opportunity to correct their own assignments. There will be assignments graded
based on correctness and these assignments will be worth more points. These types of
assignments will be collected at random.
Quizzes/Tests
Most quizzes will be announced. There will be quizzes about every three sections of the chapter.
This depends on the length of the chapter and the amount of material covered in each section.
There will be a test at the end of each chapter. Tests will be accumulative, but the majority of
the test will consist of the material covered in that chapter.
2. Projects
There will be a few larger projects students will be expected to complete. Depending on how
large the project is, it will be equivalent to a quiz or test grade. Students will be notified in
advance what the project will be worth. Each project will have a rubric for students to follow.
Communication/Collaboration
A large part of geometry is writing proofs. Being able to explain your reasoning in the correct
format is an important part of not only geometry but mathematics in general. For quizzes, tests,
projects, and homework assignments students will be expected and partially graded on their
ability to communicate their ideas/processes. Students will be expected to use mathematical
terminology correctly when expressing their ideas/processes.
We will be doing group activities in class and on projects. Collaborating with other members of
your group is another important aspect of mathematics. 75% of people who lose jobs do so
because they cannot get along with someone they work with. Learning to communicate and
work with others are important skills to develop and students should see an improvement in these
skills throughout the course.
Extra credit will NOT be given in this course.
Grading Scale:
A+ 99% – 100% Grading Criteria
A 95% – 98% Test and Quizzes – 90%
A- 93% – 94% Homework – 10%
B+ 91% – 92% Opportunities for Improvement
B 85% – 90% Quiz Corrections: Half credit for every correct answer
B- 83% – 84% Test Retakes: Students will be allowed one test retake for the better
score. The retake must be completed within one week from when the
C+ 81% – 82% test is handed back.
C 75% – 80% Study Tables are available for extra help on Mondays, Tuesdays, and
C- 73% – 74% Thursdays
D+ 71% – 72% Homework Guidelines
D 68% – 70% Homework assignments are expected to be complete and work shown
D- 66% – 67% for every problem. Most homework assignments will be worth 3
completion points. Students are expected to correct their own work at
F 65% and below the beginning of class and ask questions on the problems they missed.
Late homework will be worth 2 points and must be turned in no later
than the day of the chapter test. Larger assignments, such as packets,
will be worth more points and assignments may be collected and
graded for accuracy at random.
*Note: in order to take Algebra II you must pass Geometry with a grade of C- or higher.
3. General Classroom Expectations
Be respectful of everyone in the room
Bully Free Zone!
Cell Phones/Music Devices
Cell phones are NOT to be used for personal use during the lesson. They need to be silenced
and either out of sight or on your desk where I can see you are not using it. If the cell phone is
used during the lesson it will be taken away and given back at the end of class. During a quiz or
test they are to be out of sight and silenced.
Music devices are okay to use when working on homework or in class assignments after the
lesson. They are not to be used during the lesson.
Daily Homework
The answers to the daily homework will be posted on the board at the beginning of class.
Students are expected to start checking their homework as soon as they enter the classroom.
Once all the students have had a chance to check their work, we will go over any questions on
the assignment as a whole class. Then the homework will be collected. Remember the
homework is graded on completion and effort, making corrections to work (not just the answer)
is encouraged. This is not the time to be starting your homework and your work needs to be
shown to receive full credit.
At the end of the lesson you will be expected to work on your assignment. Feel free to move
around and work in groups (I encourage you to collaborate, not copy). You may move the desks
to work in groups but put them back in order before you leave.
Attendance
Attendance will be taken when the bell rings. If you are not in your seat when the bell rings you
are counted tardy. If you miss a day, will have two days to make up your homework assignment,
quiz, or test.
Classroom Calculators
There is a limited amount of classroom calculators. In order to use one, you will need to check
one out and leave a piece of collateral, such as a cell phone. When the calculator is returned you
will get your collateral back. If the calculator is damaged while in your care you will be
responsible for the damages.
Other
I ask that we work together to keep the classroom clean so please pick up any garbage you bring
in and to tidy your workspace at the end of each class. Gum chewing is okay, but I do not want
to see or hear it. If I find any gum stuck under the desks it will no longer be allowed in class.
Having water or sports beverages are okay to have in class as long as it is in a closable container.
Please do not bring food to class.
4. Successful Math Study Skills
(and most other classes as well)
This material has been summarized from the book Successful Math Study Skills by Paul D.
Nolting and William A. Savage.
Introduction:
Skills like listening, note taking, time management, and memory are all important to
understanding mathematics. Through the school year, we will practice and use these skills as we
study math.
Why Learn Math?
Math is part of our real everyday lives from mileage to money and from budgeting to zip codes.
Not a day goes by that we are unaffected by math.
How many miles does your car drive on a gallon of gas and how much will it cost to
fill your gas tank?
If your employer takes 20% of your gross paycheck for taxes, how much take-home
pay will be left?
Don’t forget sales tax on purchases, tips paid to restaurant servers, measuring a room
for new carpeting or paint, and much more.
Graduation from high school often is a step to a good job. Employers are anxious to hire and
promote employees with good mathematical skills. Perhaps you wish to join the military –
strong math skills will benefit you in selecting the best training areas and advancement. If you
purse careers in engineering, architecture, and the sciences, for example, a strong mathematical
background will help you as you continue your formal education beyond high school.
Therefore, in addition to being a part of everyone’s daily life, success in mathematics opens
many job and educational opportunities.
Math – The Language of Numbers:
Math has its own set of rules, laws, grammar, and vocabulary.
Symbols include the equal sign (=), greater than (>), less than, inclusion (<), percentage (%),
Greek letters (Δ, θ, σ), and much more
New math words include, polynomial, exponent, proof, square root, postulates, theorems, etc.
Write down new math words and symbols in your notes with the definition and explanation.
Include pictures/diagrams where necessary . Practice using the new symbols and words until
you can pronounce, define and apply each new word, concept, or symbol.
5. Math is Sequential:
This means that learning new material is based upon knowing previously studied materal. It is
important to avoid absences from class and to learn each day’s lesson because new material is
present each day. Without a good understanding of the previous day’s work, new material
becomes more difficult to understand. You must decide to pay close attention (take notes, work
assignments) and make every effort to practice math every school day.
Math is a subject that you learn by doing. Therefore, to properly learn math, you must practice.
This means not only doing your assignments, but also understanding the reasons for each
problem step.
Study Buddies:
One way some students learn best is with help form a study buddy. This is someone you can
study with or call as you need help with a math problem. This is often best accomplished by
working to complete assignments before you meet. Then you can review answers and help each
other with problems that are particularly challenging.
But, beware of some drawbacks: Not much work gets accomplished if you start talking about
next week’s dance or football game. Simply copying work from each other does not result in
learning, but can result in consequences for cheating.
Time Management:
Our busy lives include sports, work, television, video games, socializing, homework, church,
travel, and many other activities. It is so very important to manage your time, allowing enough
daily time to do assignments and thoroughly learn school topics.
Develop a study schedule in order to set aside a certain amount of time per day and per week.
Math should be studied every school day, perhaps more.
Plan your work and work your plan.
Listening Skills:
Using your class time wisely will reduce the amount of your free time on studying and
assignments. Class time is an important study period that should not be wasted.
Good classroom study stills include:
Being a good listener, and
Developing good note-taking techniques
Just like an athlete or musician, warm up before the game or performance begins. In Math class
this means:
Review past class notes and reading material
Review your homework
Write out questions for class time
This mental warm up refreshes your memory and prepares you to actively learn.
6. Note Taking:
The goal of note taking is to take the least amount of notes while recording the most important
points. Each day in class, begin by dating and numbering your pages of notes as well as
indicating the chapter number and topic name to be covered.
It is often most beneficial to copy all details of problems – step by step. This can be helpful
when you review your notes days or weeks later.
There will be times when you get lost while listening or don’t understand the point being made.
Put a question mark by steps you don’t understand or, if appropriate at the time, ask the teacher
for clarification.
It is very helpful to use your own shorthand and abbreviations. For example:
Ex means “for example”
Pg means “page number”
* means “very important”
LCD means “least common denominator”
Knowing when to take notes is important. A teacher often emphasizes facts or ideas verbally
(summarizing, pausing, repeating statements) or by writing them on the board.
Review your notes soon after each class period and refer to them for help with homework
assignments. This will help you improve your understanding of math in class.
Textbook Notes:
Note taking is not limited to your teacher’s comments. Being an active reader is important too.
Your textbook is a valuable resource for you.
Because you do not own your high school textbooks, you are not allowed to write in them. It is a
very good idea to write notes while reading with your textbook.
Just like with class notes, use abbreviations, symbols, etc. as well as underlining important points
and putting question marks next to the material you do not understand.
Asking Questions:
To obtain the most from class time, do not hesitate to ask questions pertaining to the class
material.
By asking questions, you improve your understanding of the material, decrease your homework
time, help others in the class with similar questions and help your teacher recognize material
needing further explanation.
7. Study Goals and Doing Homework:
Using your time wisely is important in all aspects of life, no less important than in the classroom.
The more you accomplish during the class period, the greater your understanding and the less
time spent on your homework.
To improve your homework success, review your class and textbook notes before starting your
homework. This makes better use of your time and increases your chances of successfully
completing your homework in a timely manner.
SNOT – What’s it all about? When doing your homework, remember these keys to success:
Show your work
Neatness counts
Organization helps
Timely work is expected
Here’s another key --- falling behind in your math homework is academic suicide.
Solving Word/Story Problems:
Many math problems come in the form of a short story with two parts:
Gives the information
Asks the questions
Read the problem carefully, more than once if necessary. Identify what question is being asked.
Then identify within the problem all the important facts.
It is often helpful to convert the story problem into something more visually helpful like a
picture, a diagram, a chart or table. Or perhaps you are able to convert the problem directly into
numbers, letters, and operations.
Where and How to Study:
Find a good place to study can dramatically improve the quality of your work and understanding.
In choosing a place to study at home, pick one place, one chair, one desk or table as your study
area. As you can imagine, it is not helpful to study in the vicinity of distractions like the TV or
loud music. Quiet is important to concentration and learning.
It is very important to always have the “tools of the trade” like paper, pencils, erasers, notebook,
textbook, calculator, etc. ready and available in class as well as when and where you study. All
of these tools may be carried effectively in your backpack.
8. Three Before the Teacher
A very important part of learning is to become an “independent learner.” Before asking the
teacher for help, have you investigated other learning sources?
Textbooks
Class notes
Previous problems
Glossary of Terms
Posters
Classmates
Internet
Many other resources
Waiting for Teacher Assistance?
If you are awaiting help from the teacher, there are many things you can continue to do to be
productive with your academics, including, but not necessarily limited.
Use the textbooks to read and study math topics
Study your class notes
Read and study any of the other math related resources available to you
Read Quietly
Three Before the Teacher
9. Geometry Syllabus
Please detach this page and return it to Ms. Tentinger.
This course emphasizes understanding the relationships among geometric figures and using those
relationships along with your algebra skills to solve problems.
Students will be expected to participate in class discussions and activities and complete
homework assignments on time.
Instructor
Miss Tentinger Email: jtentinger@lomaschools.org Website: http://jtentinger.webs.com
Grading Scale:
A+ 99% – 100% Grading Criteria
A 95% – 98% Test and Quizzes – 90%
A- 93% – 94% Homework – 10%
B+ 91% – 92% Opportunities for Improvement
B 85% – 90% Quiz Corrections: Half credit for every correct answer
B- 83% – 84% Test Retakes: Students will be allowed one test retake for the better
score. The retake must be completed within one week from when the
C+ 81% – 82% test is handed back.
C 75% – 80% Study Tables are available for extra help on Mondays, Tuesdays, and
C- 73% – 74% Thursdays
D+ 71% – 72% Homework Guidelines
D 68% – 70% Homework assignments are expected to be complete and work shown
D- 66% – 67% for every problem. Most homework assignments will be worth 3
completion points. Students are expected to correct their own work at
F 65% and below the beginning of class and ask questions on the problems they missed.
Late homework will be worth 2 points and must be turned in no later
than the day of the chapter test. Larger assignments, such as packets,
will be worth more points and assignments may be collected and
graded for accuracy at random.
*Note: in order to take Algebra II you must pass Geometry with a grade of C- or higher.
I have read and understood the geometry syllabus.
Student Signature:________________________________________Date:____________
Parent/Legal
Guardian Signature:_______________________________________Date:____________