This lesson teaches students about percentages and how they relate to part-to-whole ratios and rates per 100. Students will model percentages using grids, fractions, decimals, and words. They will practice converting between percentage, decimal, and fraction representations of ratios. The lesson includes examples of modeling real-world scenarios involving discounts, portions of areas, and distributions of work. Students will work in pairs or groups to complete practice problems representing and converting between different percentage forms.
The document provides examples and exercises for students to practice finding percentages of quantities. It begins with examples of finding percentages using diagrams or pictorial models. Students then work in groups on exercises involving finding percentages, parts, and wholes in word problems about discounts, sales, and data. The lesson concludes with a discussion of preferred problem-solving strategies and a review of the key steps. The goal is for students to become proficient at setting up and solving percent problems using various models and methods.
This document provides examples and exercises on calculating percentages of quantities. It introduces concepts like finding the percentage of a subgroup of a whole, calculating percentages of original prices to find sale amounts, and using models like grids and tape diagrams to calculate percentages. The examples are drawn from scenarios involving a middle school soccer team and percentages of animal exhibits at a zoo. The exercises practice applying these percentage concepts to problems involving discounts on clothes and electronics.
This document is from a mathematics lesson on finding percentages of quantities. It includes examples and exercises for students to practice calculating percentages. The examples discuss percentages of students on a soccer team and percentages of games won. The exercises ask students to identify percentages, original prices, and savings amounts in word problems about sales on clothing and electronics. Students are to show their work and solutions using at least two different methods.
This lesson teaches students about fractions, decimals, and percentages. It includes examples of converting between these representations. Students practice converting fractions to decimals and percentages using models like grids and tape diagrams. They work problems involving fractions of quantities and percentages completed of a whole. The lesson emphasizes that fractions, decimals, and percentages are related and can be converted between forms using scaling or division.
This lesson teaches students about solving percent problems using models such as ratio tables, tape diagrams, and double number line diagrams. It contains two exploratory challenges that involve making predictions about claims related to percent discounts and working through examples. The first claim is that to find 10% of a number you move the decimal place once to the left, while the second claim is that taking successive discounts on a price is equivalent to taking the total discount from the original price. Students are asked to use models to solve percent problems and determine if the claims are true or false based on their work.
The survey results from 330 teachers who received i21 training on new classroom technology show:
- Nearly half of teachers feel only somewhat confident in using the new equipment.
- The top areas teachers want further training in are incorporating technology into their curriculum, troubleshooting issues, and managing equipment while students use it.
- Teachers expressed interest in more specialized training, especially on integrating technology effectively into their specific curriculum and using equipment for instruction.
This document describes a lesson on solving percent problems. The student outcomes are to find the percent of a quantity and solve problems involving finding the whole given a part and percent. The lesson includes exploratory challenges for students to practice finding 10% of quantities and determine if claims about discounts are true or false. It concludes with a lesson summary and exit ticket for students to solve a multi-step percent problem and determine if there is only one solution.
This document describes the results of a statistical survey project conducted by Jonathan Peñate and Arnold Gonzalez. It includes the survey questions, sample sizes, means, standard deviations, and confidence intervals calculated for various survey questions. It also includes hypothesis tests comparing results to larger studies and testing for differences in responses between groups. The confidence intervals and hypothesis tests indicate there is no strong evidence of differences in the means or proportions compared.
The document provides examples and exercises for students to practice finding percentages of quantities. It begins with examples of finding percentages using diagrams or pictorial models. Students then work in groups on exercises involving finding percentages, parts, and wholes in word problems about discounts, sales, and data. The lesson concludes with a discussion of preferred problem-solving strategies and a review of the key steps. The goal is for students to become proficient at setting up and solving percent problems using various models and methods.
This document provides examples and exercises on calculating percentages of quantities. It introduces concepts like finding the percentage of a subgroup of a whole, calculating percentages of original prices to find sale amounts, and using models like grids and tape diagrams to calculate percentages. The examples are drawn from scenarios involving a middle school soccer team and percentages of animal exhibits at a zoo. The exercises practice applying these percentage concepts to problems involving discounts on clothes and electronics.
This document is from a mathematics lesson on finding percentages of quantities. It includes examples and exercises for students to practice calculating percentages. The examples discuss percentages of students on a soccer team and percentages of games won. The exercises ask students to identify percentages, original prices, and savings amounts in word problems about sales on clothing and electronics. Students are to show their work and solutions using at least two different methods.
This lesson teaches students about fractions, decimals, and percentages. It includes examples of converting between these representations. Students practice converting fractions to decimals and percentages using models like grids and tape diagrams. They work problems involving fractions of quantities and percentages completed of a whole. The lesson emphasizes that fractions, decimals, and percentages are related and can be converted between forms using scaling or division.
This lesson teaches students about solving percent problems using models such as ratio tables, tape diagrams, and double number line diagrams. It contains two exploratory challenges that involve making predictions about claims related to percent discounts and working through examples. The first claim is that to find 10% of a number you move the decimal place once to the left, while the second claim is that taking successive discounts on a price is equivalent to taking the total discount from the original price. Students are asked to use models to solve percent problems and determine if the claims are true or false based on their work.
The survey results from 330 teachers who received i21 training on new classroom technology show:
- Nearly half of teachers feel only somewhat confident in using the new equipment.
- The top areas teachers want further training in are incorporating technology into their curriculum, troubleshooting issues, and managing equipment while students use it.
- Teachers expressed interest in more specialized training, especially on integrating technology effectively into their specific curriculum and using equipment for instruction.
This document describes a lesson on solving percent problems. The student outcomes are to find the percent of a quantity and solve problems involving finding the whole given a part and percent. The lesson includes exploratory challenges for students to practice finding 10% of quantities and determine if claims about discounts are true or false. It concludes with a lesson summary and exit ticket for students to solve a multi-step percent problem and determine if there is only one solution.
This document describes the results of a statistical survey project conducted by Jonathan Peñate and Arnold Gonzalez. It includes the survey questions, sample sizes, means, standard deviations, and confidence intervals calculated for various survey questions. It also includes hypothesis tests comparing results to larger studies and testing for differences in responses between groups. The confidence intervals and hypothesis tests indicate there is no strong evidence of differences in the means or proportions compared.
This document provides a lesson plan on teaching percentages and rates per 100. It includes:
1) Student learning outcomes of understanding percentages as part-to-whole ratios where the whole is 100 and modeling percentages as fractions over 100 or decimals.
2) A classwork section that uses examples and a 10x10 grid model to visually represent percentages and rates per 100.
3) Exercises that have students calculate and model percentages in various word problems and grids.
This lesson teaches students to convert between fractions, decimals, and percentages. Students are given examples to write fractions and decimals as percentages, and percentages as fractions or decimals. They complete practice problems converting between representations. Models like tape diagrams, grids, and number lines are used to prove the equivalencies. The lesson aims to show students that percentages are based on part-to-whole ratios and that fractions, decimals, and percentages all describe the same values.
This document provides an example lesson on solving percent problems. It includes three examples that demonstrate finding percentages of quantities using different methods like diagrams, tape models, and equations. Students then practice similar problems in exercises involving finding percentages, discounts, and original prices. The lesson emphasizes using multiple methods to solve percent problems, including pictorial representations.
This lesson teaches students about the relationships between fractions, decimals, and percentages. It provides examples of converting between these representations using models like tape diagrams, grids, and number lines. Students practice different problems converting fractions to decimals and percentages, justifying their work with models. They learn that to change a fraction to a percentage, the denominator can be changed to 100, and that if this is not possible, the fraction can be converted to a decimal first before finding the percentage.
This document contains a lesson on percent, rates per 100, decimals, fractions, and using grids to model percentages. It includes several exercises where students are asked to determine percentages from partial quantities, express percentages in decimal and fractional form, model percentages using grids, and solve word problems involving percentages. The lesson aims to build understanding of the relationship between percentages, fractions, decimals, and ratios expressed as rates per 100.
This document outlines a lesson on solving percent problems. It provides examples for students to practice finding percentages of quantities and using percentages to determine wholes. The lesson includes exploratory challenges for students to work through in groups involving claims about percentages. It also provides sample solutions for students to check their work and an exit ticket problem for students to solve individually.
This document contains a lesson on representing fractions as percentages. It provides examples of converting fractions such as 50%, 700/1000, and 3/4 to percentages using models like tape diagrams, grids, and number lines. Exercises ask students to complete similar conversions, choose appropriate models, and justify their work. The lesson summary restates that fractions, decimals, and percentages are interrelated and can be converted between forms using scaling or changing the fraction to a decimal.
This document provides a lesson on solving constant rate work problems using unit rates and conversions. It includes examples of comparing lawn cutting rates, restaurant menu delivery rates, animal running speeds, and typing speeds. The key points are that constant rate problems involve measuring something per unit time, the time unit must be in the denominator, and unit rates are found by dividing the numerator by the denominator to compare rates directly. Students practice setting up and solving constant rate problems, including converting between time units when necessary.
This lesson teaches students how to interpret the division of a whole number by a fraction using visual models. Students are given fraction cards to model fractions and describe their meanings. They then work through examples dividing fractions by whole numbers using fraction bars and number lines. Students practice rewriting division problems as multiplication and modeling the answers. The lesson aims to help students connect visual models to the relationship between dividing and multiplying fractions.
This mathematics lesson teaches students to interpret division of whole numbers by fractions using visual models. Students begin by drawing and describing fractions using fraction cards. They then work through examples of dividing fractions by whole numbers, such as dividing 3/4 lb of trail mix among 6 friends. Students represent the division problems using number lines and fraction bars divided into equal parts. In exercises, students rewrite division problems as multiplication and model the answers. The lesson aims to help students understand that dividing a fraction by a whole number results in a smaller quotient.
This document describes a mathematics lesson on dividing fractions by fractions with common denominators. The lesson begins with an opening exercise reviewing whole number division. Students then work through examples using visual models like fraction bars to divide fractions. They practice dividing fractions with common denominators in exercises and on an exit ticket. The lesson emphasizes interpreting division problems as asking "how many groups of the divisor are in the dividend" and using models to represent and support answers.
This document describes a mathematics lesson on dividing fractions by fractions with common denominators. The lesson begins with an opening exercise reviewing whole number division. Students then work through examples using visual models like fraction bars to divide fractions. They practice dividing fractions with common denominators in exercises and on an exit ticket. The lesson emphasizes interpreting division problems as asking "how many groups of the divisor are in the dividend" and using models to represent and support answers.
This document describes a mathematics lesson on solving percent problems. The student outcomes are to find the percent of a quantity and to solve problems involving finding the whole given a part and percent. The lesson includes exploratory challenges for students to practice calculating 10% of quantities and to determine if claims about multiple discounts are true. It concludes with a lesson summary and exit ticket for students to solve a multi-step percent problem and determine if there is only one solution.
This document contains a math lesson on percentages and rates per 100. It includes examples of representing percentages using grids, decimals, fractions, and ratios. Students are asked to complete exercises modeling different percentages, including representing percentages of students who received grades and percentages of work divided among employees. The lesson emphasizes that percentages are fractions with a denominator of 100.
This document provides an example lesson on writing word problems involving the partitive division of fractions. It includes two worked examples that guide students through drawing models, finding answers, choosing units, and writing story problems for given division problems. Students then practice writing their own story problems in pairs. The lesson aims to further students' understanding of dividing fractions and creating realistic word problems to represent mathematical situations.
This document discusses the relationship between division and subtraction. It begins by having students use squares to build tape diagrams and divide them into equal sections. They then write number sentences and expressions to represent subtracting squares. This helps students recognize that division is a repeated subtraction process, and that the quotient represents the number of times the divisor is subtracted from the dividend. Several examples are worked through to prove this relationship. Finally, a graphic organizer is used to illustrate the inverse relationships between the four basic operations.
This document provides guidance for a lesson on creating division word problems involving fractions. It outlines a 5-step process for students to follow: 1) decide on measurement or partitive division, 2) draw a model, 3) find the answer, 4) choose a unit, and 5) write a story problem. The lesson uses two examples to demonstrate applying these steps. Students work through the examples in pairs, drawing models, solving, choosing units, and generating unique story problems matching the given numbers. The goal is for students to understand and explain division of fractions through creating their own word problems.
This document provides a lesson on connecting visual fraction models to equations through the use of multiplicative inverses. It begins with introducing multiplicative inverses and their general form. Students then work through examples dividing fractions using fraction strips, discovering that dividing by a fraction is the same as multiplying by its inverse. The lesson reinforces this concept of "invert and multiply" through additional examples solved visually and as equations. It concludes by emphasizing that connecting models of fraction division to multiplication through reciprocals strengthens understanding of this relationship.
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 materials for a lesson on solving percent problems, including:
- Student outcomes of finding a percent of a quantity and solving problems to find the whole.
- An example problem solved in multiple ways involving finding the original price given a sale price and percent discount.
- An exercise for students to complete involving calculating missing values in a table with sale prices, discounts, and percentages.
- A lesson summary and exit ticket involving writing and solving percent problems.
This document is a study guide for nouns created by Mrs. Labuski. It contains vocabulary terms related to nouns and lists 21 lessons on different types of nouns including concrete nouns, abstract nouns, common nouns, proper nouns, singular nouns, plural nouns, and possessive nouns. For each lesson, it provides links to online interactive activities and practice exercises related to the noun topic. It also lists additional grammar resources for further practice.
This document contains a quiz on nouns with questions about identifying different types of nouns such as proper, concrete, abstract, and plural nouns. It also contains exercises on forming plural nouns and possessive nouns as well as a short story and questions to identify nouns in the story. The key provides the answers to the quiz and exercises.
This document provides a lesson plan on teaching percentages and rates per 100. It includes:
1) Student learning outcomes of understanding percentages as part-to-whole ratios where the whole is 100 and modeling percentages as fractions over 100 or decimals.
2) A classwork section that uses examples and a 10x10 grid model to visually represent percentages and rates per 100.
3) Exercises that have students calculate and model percentages in various word problems and grids.
This lesson teaches students to convert between fractions, decimals, and percentages. Students are given examples to write fractions and decimals as percentages, and percentages as fractions or decimals. They complete practice problems converting between representations. Models like tape diagrams, grids, and number lines are used to prove the equivalencies. The lesson aims to show students that percentages are based on part-to-whole ratios and that fractions, decimals, and percentages all describe the same values.
This document provides an example lesson on solving percent problems. It includes three examples that demonstrate finding percentages of quantities using different methods like diagrams, tape models, and equations. Students then practice similar problems in exercises involving finding percentages, discounts, and original prices. The lesson emphasizes using multiple methods to solve percent problems, including pictorial representations.
This lesson teaches students about the relationships between fractions, decimals, and percentages. It provides examples of converting between these representations using models like tape diagrams, grids, and number lines. Students practice different problems converting fractions to decimals and percentages, justifying their work with models. They learn that to change a fraction to a percentage, the denominator can be changed to 100, and that if this is not possible, the fraction can be converted to a decimal first before finding the percentage.
This document contains a lesson on percent, rates per 100, decimals, fractions, and using grids to model percentages. It includes several exercises where students are asked to determine percentages from partial quantities, express percentages in decimal and fractional form, model percentages using grids, and solve word problems involving percentages. The lesson aims to build understanding of the relationship between percentages, fractions, decimals, and ratios expressed as rates per 100.
This document outlines a lesson on solving percent problems. It provides examples for students to practice finding percentages of quantities and using percentages to determine wholes. The lesson includes exploratory challenges for students to work through in groups involving claims about percentages. It also provides sample solutions for students to check their work and an exit ticket problem for students to solve individually.
This document contains a lesson on representing fractions as percentages. It provides examples of converting fractions such as 50%, 700/1000, and 3/4 to percentages using models like tape diagrams, grids, and number lines. Exercises ask students to complete similar conversions, choose appropriate models, and justify their work. The lesson summary restates that fractions, decimals, and percentages are interrelated and can be converted between forms using scaling or changing the fraction to a decimal.
This document provides a lesson on solving constant rate work problems using unit rates and conversions. It includes examples of comparing lawn cutting rates, restaurant menu delivery rates, animal running speeds, and typing speeds. The key points are that constant rate problems involve measuring something per unit time, the time unit must be in the denominator, and unit rates are found by dividing the numerator by the denominator to compare rates directly. Students practice setting up and solving constant rate problems, including converting between time units when necessary.
This lesson teaches students how to interpret the division of a whole number by a fraction using visual models. Students are given fraction cards to model fractions and describe their meanings. They then work through examples dividing fractions by whole numbers using fraction bars and number lines. Students practice rewriting division problems as multiplication and modeling the answers. The lesson aims to help students connect visual models to the relationship between dividing and multiplying fractions.
This mathematics lesson teaches students to interpret division of whole numbers by fractions using visual models. Students begin by drawing and describing fractions using fraction cards. They then work through examples of dividing fractions by whole numbers, such as dividing 3/4 lb of trail mix among 6 friends. Students represent the division problems using number lines and fraction bars divided into equal parts. In exercises, students rewrite division problems as multiplication and model the answers. The lesson aims to help students understand that dividing a fraction by a whole number results in a smaller quotient.
This document describes a mathematics lesson on dividing fractions by fractions with common denominators. The lesson begins with an opening exercise reviewing whole number division. Students then work through examples using visual models like fraction bars to divide fractions. They practice dividing fractions with common denominators in exercises and on an exit ticket. The lesson emphasizes interpreting division problems as asking "how many groups of the divisor are in the dividend" and using models to represent and support answers.
This document describes a mathematics lesson on dividing fractions by fractions with common denominators. The lesson begins with an opening exercise reviewing whole number division. Students then work through examples using visual models like fraction bars to divide fractions. They practice dividing fractions with common denominators in exercises and on an exit ticket. The lesson emphasizes interpreting division problems as asking "how many groups of the divisor are in the dividend" and using models to represent and support answers.
This document describes a mathematics lesson on solving percent problems. The student outcomes are to find the percent of a quantity and to solve problems involving finding the whole given a part and percent. The lesson includes exploratory challenges for students to practice calculating 10% of quantities and to determine if claims about multiple discounts are true. It concludes with a lesson summary and exit ticket for students to solve a multi-step percent problem and determine if there is only one solution.
This document contains a math lesson on percentages and rates per 100. It includes examples of representing percentages using grids, decimals, fractions, and ratios. Students are asked to complete exercises modeling different percentages, including representing percentages of students who received grades and percentages of work divided among employees. The lesson emphasizes that percentages are fractions with a denominator of 100.
This document provides an example lesson on writing word problems involving the partitive division of fractions. It includes two worked examples that guide students through drawing models, finding answers, choosing units, and writing story problems for given division problems. Students then practice writing their own story problems in pairs. The lesson aims to further students' understanding of dividing fractions and creating realistic word problems to represent mathematical situations.
This document discusses the relationship between division and subtraction. It begins by having students use squares to build tape diagrams and divide them into equal sections. They then write number sentences and expressions to represent subtracting squares. This helps students recognize that division is a repeated subtraction process, and that the quotient represents the number of times the divisor is subtracted from the dividend. Several examples are worked through to prove this relationship. Finally, a graphic organizer is used to illustrate the inverse relationships between the four basic operations.
This document provides guidance for a lesson on creating division word problems involving fractions. It outlines a 5-step process for students to follow: 1) decide on measurement or partitive division, 2) draw a model, 3) find the answer, 4) choose a unit, and 5) write a story problem. The lesson uses two examples to demonstrate applying these steps. Students work through the examples in pairs, drawing models, solving, choosing units, and generating unique story problems matching the given numbers. The goal is for students to understand and explain division of fractions through creating their own word problems.
This document provides a lesson on connecting visual fraction models to equations through the use of multiplicative inverses. It begins with introducing multiplicative inverses and their general form. Students then work through examples dividing fractions using fraction strips, discovering that dividing by a fraction is the same as multiplying by its inverse. The lesson reinforces this concept of "invert and multiply" through additional examples solved visually and as equations. It concludes by emphasizing that connecting models of fraction division to multiplication through reciprocals strengthens understanding of this relationship.
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 materials for a lesson on solving percent problems, including:
- Student outcomes of finding a percent of a quantity and solving problems to find the whole.
- An example problem solved in multiple ways involving finding the original price given a sale price and percent discount.
- An exercise for students to complete involving calculating missing values in a table with sale prices, discounts, and percentages.
- A lesson summary and exit ticket involving writing and solving percent problems.
This document is a study guide for nouns created by Mrs. Labuski. It contains vocabulary terms related to nouns and lists 21 lessons on different types of nouns including concrete nouns, abstract nouns, common nouns, proper nouns, singular nouns, plural nouns, and possessive nouns. For each lesson, it provides links to online interactive activities and practice exercises related to the noun topic. It also lists additional grammar resources for further practice.
This document contains a quiz on nouns with questions about identifying different types of nouns such as proper, concrete, abstract, and plural nouns. It also contains exercises on forming plural nouns and possessive nouns as well as a short story and questions to identify nouns in the story. The key provides the answers to the quiz and exercises.
This document outlines the curriculum, expectations, and supplies for a 6th grade social studies class. It includes:
- An overview of the course content which will cover the geography and history of the Eastern Hemisphere, including major ancient and modern civilizations.
- A list of required supplies and materials for classwork and homework assignments.
- Classroom expectations which emphasize being prepared, respectful, and asking questions.
- Details on grading, homework policies, absences, units to be covered, and contact information for the teachers and website.
The document is a supply list for Team Orion's sixth grade class for the 2015-2016 school year. It lists the required supplies for the team binder and various subjects including science, social studies, English Language Arts (ELA), and math. Some common required items across subjects are binders, loose-leaf paper, dividers, and tissues. Supplies are tailored to individual teachers for ELA and math. Students are only allowed to carry two binders between classes and will have time to go to lockers between periods.
This document provides an outline for writing a book report with 4 paragraphs: an introduction summarizing the book's events and setting, a character description paragraph with evidence, an excerpt explanation paragraph, and a conclusion discussing the author's purpose and theme. The book report format emphasizes including textual evidence and explaining the relevance and significance of key moments in the story.
The document outlines the supply list for Team Orion's sixth grade students for the 2015-2016 school year. It details the supplies needed for a team binder to be carried between all classes, as well as subject-specific supplies for science, social studies, English language arts, and math. Students are asked to have a team binder, subject binders, loose-leaf paper, dividers, notebooks, folders, and other classroom supplies such as tissues and post-it notes. They are not allowed to carry backpacks between classes.
This document provides an outline for writing a business letter summarizing a recently read book. The letter should include an introduction paragraph with the title, author, genre, and brief summary. A second paragraph should make a claim about a main character and provide textual evidence. A third paragraph should include a scene excerpt, its relevance, and why it was chosen. The conclusion paragraph should discuss the author's purpose and theme. A bibliography is required at the end. The letter must follow proper formatting guidelines.
This document contains a review sheet for a math final exam. It includes two parts - a multiple choice section with 37 questions covering various math concepts, and a short answer section with 7 word problems requiring calculations and explanations. The review sheet provides the questions, space to write answers, and an answer key in the back to check work.
This document contains a multi-part math exam review with multiple choice and short answer questions. It provides practice problems covering topics like geometry, ratios, equations, expressions, and word problems. The review is designed to help students prepare for their math final exam.
This document contains a review sheet for a math final exam. It includes multiple choice and short answer questions covering topics like geometry, algebra, ratios, and word problems. It also provides the answers to the multiple choice section. The short answer questions require showing work and include problems finding areas, writing equations, comparing ratios, and solving word problems involving money.
This document contains a math lesson on calculating the volume of rectangular prisms. It provides examples of three rectangular prisms with different heights but the same length and width, and has students write expressions for the volume of each. It then has students recognize that these expressions all represent the area of the base multiplied by the height. Students are asked to determine the volumes of additional prisms using this area of base times height formula.
This document contains notes from a math lesson on volume. It discusses determining the volume of composite figures using decomposition into simpler shapes. Students will practice finding the volume of various objects. The document contains examples of area problems and notes for students to solve.
1) This lesson teaches students the formulas for calculating the volume of right rectangular prisms and cubes. It provides examples of using the formulas to find the volume when given the length, width, height or area of the base.
2) Students complete exercises that explore how changes to the lengths or heights affect the volume. They discover that if the height is doubled, the volume is also doubled, and if the height is tripled the volume is tripled.
3) No matter the shape, when the side lengths are changed by the same fractional amount, the volume changes by that fractional amount cubed. For example, if the sides are halved, the volume is one-eighth of the original.
This document provides examples and exercises about calculating the volumes of cubes and rectangular prisms using formulas. It begins with examples of calculating the volume of a cube with sides of 2 1/4 cm and a rectangular prism with a base area of 7/12 ft^2 and height of 1/3 ft. The exercises then involve calculating volumes of cubes and prisms when dimensions are changed, identifying relationships between dimensions and volumes, and writing expressions for volumes.
This lesson teaches students about calculating the volume of rectangular prisms using two different formulas: 1) length × width × height and 2) area of the base × height. Students work through examples calculating the volume of various rectangular prisms using both formulas. They learn that it does not matter which face is used as the base, as the volume will be the same. The lesson reinforces that volume can be expressed in multiple equivalent ways and emphasizes using the area of the base times the height.
This document provides examples and problems about calculating the volume of rectangular prisms. It begins by showing different rectangular prisms and having students write expressions for the volume of each using length, width, and height. It explains that the volume can also be written as the area of the base times the height. Students then practice calculating volumes using both methods. Later problems involve calculating volume when given the area of the base and height or vice versa. The goal is for students to understand that the volume of a rectangular prism is the area of its base multiplied by its height.
1) The document outlines a math lesson plan for a week in May that includes topics on polygons, area, surface area, and volume.
2) On Tuesday, students will work on problem sets for Lesson 9 and 13, which cover finding the perimeter and area of polygons on the coordinate plane.
3) On Thursday, students will work on a Lesson 15 worksheet, and on Friday they are asked to bring in a rectangular prism from home to create a net and label edge lengths.
Lesson 9 focuses on determining the area and perimeter of polygons on the coordinate plane. Students will find the perimeter of irregular figures by using coordinates to find the length of sides joining points with the same x- or y-coordinate. Students will also find the area enclosed by a polygon by composing or decomposing it into polygons with known area formulas. The lesson provides examples of calculating perimeter and area, as well as exercises for students to practice these skills by decomposing polygons in different ways.
This lesson teaches students how to determine the area and perimeter of polygons on a coordinate plane. It includes examples of calculating area and perimeter of polygons. Students are given exercises to calculate the area of various polygons, determine both the area and perimeter of shapes, and write expressions to represent the area calculated in different ways. The lesson aims to help students practice finding area and perimeter of polygons located on a coordinate plane.
This document discusses a lesson on drawing polygons on the coordinate plane. The lesson objectives are for students to use absolute value to determine distances between integers on the coordinate plane in order to find side lengths of polygons. The document includes examples of polygons drawn on the coordinate plane and questions about determining their areas and shapes. It closes by asking students to complete an exit ticket to assess their understanding of determining areas of polygons using different methods, and how the polygon shape influences the area calculation method.
How to Build a Module in Odoo 17 Using the Scaffold MethodCeline George
Odoo provides an option for creating a module by using a single line command. By using this command the user can make a whole structure of a module. It is very easy for a beginner to make a module. There is no need to make each file manually. This slide will show how to create a module using the scaffold method.
How to Add Chatter in the odoo 17 ERP ModuleCeline George
In Odoo, the chatter is like a chat tool that helps you work together on records. You can leave notes and track things, making it easier to talk with your team and partners. Inside chatter, all communication history, activity, and changes will be displayed.
Strategies for Effective Upskilling is a presentation by Chinwendu Peace in a Your Skill Boost Masterclass organisation by the Excellence Foundation for South Sudan on 08th and 09th June 2024 from 1 PM to 3 PM on each day.
A review of the growth of the Israel Genealogy Research Association Database Collection for the last 12 months. Our collection is now passed the 3 million mark and still growing. See which archives have contributed the most. See the different types of records we have, and which years have had records added. You can also see what we have for the future.
Assessment and Planning in Educational technology.pptxKavitha Krishnan
In an education system, it is understood that assessment is only for the students, but on the other hand, the Assessment of teachers is also an important aspect of the education system that ensures teachers are providing high-quality instruction to students. The assessment process can be used to provide feedback and support for professional development, to inform decisions about teacher retention or promotion, or to evaluate teacher effectiveness for accountability purposes.
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The simplified electron and muon model, Oscillating Spacetime: The Foundation...RitikBhardwaj56
Discover the Simplified Electron and Muon Model: A New Wave-Based Approach to Understanding Particles delves into a groundbreaking theory that presents electrons and muons as rotating soliton waves within oscillating spacetime. Geared towards students, researchers, and science buffs, this book breaks down complex ideas into simple explanations. It covers topics such as electron waves, temporal dynamics, and the implications of this model on particle physics. With clear illustrations and easy-to-follow explanations, readers will gain a new outlook on the universe's fundamental nature.
Main Java[All of the Base Concepts}.docxadhitya5119
This is part 1 of my Java Learning Journey. This Contains Custom methods, classes, constructors, packages, multithreading , try- catch block, finally block and more.
বাংলাদেশের অর্থনৈতিক সমীক্ষা ২০২৪ [Bangladesh Economic Review 2024 Bangla.pdf] কম্পিউটার , ট্যাব ও স্মার্ট ফোন ভার্সন সহ সম্পূর্ণ বাংলা ই-বুক বা pdf বই " সুচিপত্র ...বুকমার্ক মেনু 🔖 ও হাইপার লিংক মেনু 📝👆 যুক্ত ..
আমাদের সবার জন্য খুব খুব গুরুত্বপূর্ণ একটি বই ..বিসিএস, ব্যাংক, ইউনিভার্সিটি ভর্তি ও যে কোন প্রতিযোগিতা মূলক পরীক্ষার জন্য এর খুব ইম্পরট্যান্ট একটি বিষয় ...তাছাড়া বাংলাদেশের সাম্প্রতিক যে কোন ডাটা বা তথ্য এই বইতে পাবেন ...
তাই একজন নাগরিক হিসাবে এই তথ্য গুলো আপনার জানা প্রয়োজন ...।
বিসিএস ও ব্যাংক এর লিখিত পরীক্ষা ...+এছাড়া মাধ্যমিক ও উচ্চমাধ্যমিকের স্টুডেন্টদের জন্য অনেক কাজে আসবে ...