The document discusses passages from the Bible about Jesus and his role in bringing good news and salvation to humanity. It contrasts waiting and proclaiming the message alone versus doing so together. In the end, it states that for Advent, we will wait for and proclaim the miracle of Jesus together rather than alone.
This document contains information about quadratic functions and graphs. It defines the key characteristics of quadratic functions, including that their graphs are parabolas that can open up or down depending on the sign of the leading coefficient. It explains that parabolas can have 0, 1, or 2 x-intercepts, and discusses how to find the vertex and axis of symmetry for a quadratic function. The document provides examples and illustrations to explain these concepts.
This activity aimed to challenge all students by having them calculate surface areas, where common mistakes could be made in the calculations. The teacher reminds that the goal was for everyone to feel challenged at some point, and not everyone was expected to get all the answers correct. Students were asked to reflect on what the most likely mistake is in surface area calculations and their thoughts on the activity.
This document summarizes a story about three boys named Kyle, Randy and Skyler who released 200 ants into their school's football team locker room in an attempt to disrupt their performance in an upcoming game. It provides exercises to calculate the growth of the ant population over time based on the information given that the ant population triples every 10 days. It asks the reader to create a table showing the population after certain time intervals, find the exponential growth equation relating population to time, and use that to determine if there will be enough ants 48 days later to successfully "throw off" the team, where the threshold for that is 3000 ants. It then provides instructions for homework due on a specified date that students need to complete problems from certain pages
1. The document provides instructions for performing statistical plots, regression equations, and exponential graphs on a graphing calculator.
2. It explains how to create lists of data, turn on stat plots, choose appropriate window settings, and select different types of regression analyses.
3. Examples are given for linear, quadratic, cubic, and exponential regression equations and how to graph the generated equations. Students are directed to practice examples in their textbook in preparation for a similar quiz tomorrow.
This document contains instructions for an assignment that is due on September 28th. It includes directions on how to set window settings and graph different equations using a calculator to create scatter plots from tables of x and y values. The document distinguishes between linear and non-linear equations and discusses using cut and graph to identify different types of relationships represented by discrete and continuous data. It concludes by reminding the reader of the due date and noting that tomorrow's class will include working on the assignment.
Put your name, date, and "Squares Quiz" in the specified locations on a piece of paper. The document provides instructions for two quizzes on surface area of rectangular prisms, including adding and subtracting overlapping areas of different views. Students have 5 minutes to work on each quiz and must show their work. Tomorrow's class will involve working on questions from section 1.3 of the textbook, with one question due on Wednesday.
The document discusses passages from the Bible about Jesus and his role in bringing good news and salvation to humanity. It contrasts waiting and proclaiming the message alone versus doing so together. In the end, it states that for Advent, we will wait for and proclaim the miracle of Jesus together rather than alone.
This document contains information about quadratic functions and graphs. It defines the key characteristics of quadratic functions, including that their graphs are parabolas that can open up or down depending on the sign of the leading coefficient. It explains that parabolas can have 0, 1, or 2 x-intercepts, and discusses how to find the vertex and axis of symmetry for a quadratic function. The document provides examples and illustrations to explain these concepts.
This activity aimed to challenge all students by having them calculate surface areas, where common mistakes could be made in the calculations. The teacher reminds that the goal was for everyone to feel challenged at some point, and not everyone was expected to get all the answers correct. Students were asked to reflect on what the most likely mistake is in surface area calculations and their thoughts on the activity.
This document summarizes a story about three boys named Kyle, Randy and Skyler who released 200 ants into their school's football team locker room in an attempt to disrupt their performance in an upcoming game. It provides exercises to calculate the growth of the ant population over time based on the information given that the ant population triples every 10 days. It asks the reader to create a table showing the population after certain time intervals, find the exponential growth equation relating population to time, and use that to determine if there will be enough ants 48 days later to successfully "throw off" the team, where the threshold for that is 3000 ants. It then provides instructions for homework due on a specified date that students need to complete problems from certain pages
1. The document provides instructions for performing statistical plots, regression equations, and exponential graphs on a graphing calculator.
2. It explains how to create lists of data, turn on stat plots, choose appropriate window settings, and select different types of regression analyses.
3. Examples are given for linear, quadratic, cubic, and exponential regression equations and how to graph the generated equations. Students are directed to practice examples in their textbook in preparation for a similar quiz tomorrow.
This document contains instructions for an assignment that is due on September 28th. It includes directions on how to set window settings and graph different equations using a calculator to create scatter plots from tables of x and y values. The document distinguishes between linear and non-linear equations and discusses using cut and graph to identify different types of relationships represented by discrete and continuous data. It concludes by reminding the reader of the due date and noting that tomorrow's class will include working on the assignment.
Put your name, date, and "Squares Quiz" in the specified locations on a piece of paper. The document provides instructions for two quizzes on surface area of rectangular prisms, including adding and subtracting overlapping areas of different views. Students have 5 minutes to work on each quiz and must show their work. Tomorrow's class will involve working on questions from section 1.3 of the textbook, with one question due on Wednesday.
The document discusses calculating the surface areas of various 3D shapes like cubes, rectangular prisms, and groups of rectangular prisms. It provides examples of adding the surface areas and subtracting overlapping areas. There is also homework assigned that includes mid-unit review problems on finding square roots and decimals with square roots between given numbers.
This short document discusses stacking numbers and questions why certain things are okay. It contains 4 short paragraphs with questions about stacking numbers, and questioning why some things are acceptable without providing any other context.
The document instructs students to break into groups of 3. Each group will choose 5 challenging questions from pages 18-19, including 3 parts of each question. Groups will then give their selected questions to another group to answer.
The document discusses properties of squares, including that the area of a square is defined as the length of one side multiplied by itself. It notes that every number has a square and square root, and explores perfect squares versus non-perfect squares. Examples are provided of finding the square of numbers and taking the square root of numbers.
The document instructs students to break into groups of 3. Each group will choose 5 challenging questions from pages 18-19, including 3 parts of each question. Groups will then give their selected questions to another group to answer.
Here are three potential misleading graphs based on made-up statistics:
1. Bar graph of average Rubik's Cube solving times:
- The y-axis only goes from 20-30 seconds to make my time of 25 seconds look significantly better than my friend's time of 28 seconds.
2. Line graph of number of Justin Bieber concerts attended:
- It only shows the years I attended concerts (3 times) and leaves out the other years my friend attended more (makes it look like I'm the bigger fan).
3. Pie chart of marks in different classes:
- It combines the marks for all my core classes into one slice so it looks like the biggest part of my grades, hiding that I
This short document discusses two statistical techniques but provides no examples or details about them. Interpolation is mentioned but not described, while extrapolation is mentioned but given no explanatory text. In just two lines and without any context or examples, the document does not provide enough information to form a concise 3-sentence summary.
1. The class outline discusses different number ranges for facts tests, suggesting levels of practice needed based on scores, and reviews homework questions and material from previous lessons.
2. Two new topics are introduced: the Pythagorean theorem and square roots/number lines.
3. Students will work in groups, generating math questions for other groups and completing a journal entry reflecting on square roots.
The document outlines a class on math facts and provides guidance for students scoring below certain thresholds on fact tests to work on difficult areas like division, multiplication and subtraction using practice files with motivators like parental notification, prizes, or deadlines. It also reviews blog content, digital ethics, and asks homework questions about graphing, discrete vs continuous variables, and choosing assignment questions due on Wednesday.
C:\fakepath-2 1.1 part 2 squares and perfect squaresbplett
There are no perfect squares between 36 and 49. The square root of 42.25 is 6.5, which is a terminating decimal, not a perfect square. This document discusses memorizing math facts, the inverse relationship between squaring and square root, and provides tips for simplifying fractions containing square roots, such as dividing the top and bottom by common factors.
This document contains information about building things and different types of graphs. It discusses the need to memorize math facts, population pyramids, stacked bar graphs showing different musical instruments, line graphs, and assigning homework questions from a textbook. Students are also asked to discuss questions in groups and one will be chosen to report back to the class.
Graphs are visual representations of data that allow for patterns and relationships to be more easily identified and understood. They can be used to display data trends over time, compare values across categories, or organize information in a spatial relationship. Graphs help people comprehend complex data by transforming numbers and statistics into an intuitive visual format.
A bar graph displays categorical data using rectangular bars of varying heights, while a line graph uses points connected by lines to show how a variable changes over a continuous independent variable like time. A histogram is similar to a bar graph but depicts a continuous variable's frequency distribution by dividing its range into bins of equal size, with the height of each bar corresponding to the number of observations in that bin's range.
01 intro, stories, perfect square and approximatesbplett
The document discusses perfect squares and their approximations using fractions. It provides examples of perfect squares up to 7 x 7 = 49 and asks what perfect square is between 36 and 49. It also asks whether fractions can represent perfect squares.
Temple of Asclepius in Thrace. Excavation resultsKrassimira Luka
The temple and the sanctuary around were dedicated to Asklepios Zmidrenus. This name has been known since 1875 when an inscription dedicated to him was discovered in Rome. The inscription is dated in 227 AD and was left by soldiers originating from the city of Philippopolis (modern Plovdiv).
The document discusses calculating the surface areas of various 3D shapes like cubes, rectangular prisms, and groups of rectangular prisms. It provides examples of adding the surface areas and subtracting overlapping areas. There is also homework assigned that includes mid-unit review problems on finding square roots and decimals with square roots between given numbers.
This short document discusses stacking numbers and questions why certain things are okay. It contains 4 short paragraphs with questions about stacking numbers, and questioning why some things are acceptable without providing any other context.
The document instructs students to break into groups of 3. Each group will choose 5 challenging questions from pages 18-19, including 3 parts of each question. Groups will then give their selected questions to another group to answer.
The document discusses properties of squares, including that the area of a square is defined as the length of one side multiplied by itself. It notes that every number has a square and square root, and explores perfect squares versus non-perfect squares. Examples are provided of finding the square of numbers and taking the square root of numbers.
The document instructs students to break into groups of 3. Each group will choose 5 challenging questions from pages 18-19, including 3 parts of each question. Groups will then give their selected questions to another group to answer.
Here are three potential misleading graphs based on made-up statistics:
1. Bar graph of average Rubik's Cube solving times:
- The y-axis only goes from 20-30 seconds to make my time of 25 seconds look significantly better than my friend's time of 28 seconds.
2. Line graph of number of Justin Bieber concerts attended:
- It only shows the years I attended concerts (3 times) and leaves out the other years my friend attended more (makes it look like I'm the bigger fan).
3. Pie chart of marks in different classes:
- It combines the marks for all my core classes into one slice so it looks like the biggest part of my grades, hiding that I
This short document discusses two statistical techniques but provides no examples or details about them. Interpolation is mentioned but not described, while extrapolation is mentioned but given no explanatory text. In just two lines and without any context or examples, the document does not provide enough information to form a concise 3-sentence summary.
1. The class outline discusses different number ranges for facts tests, suggesting levels of practice needed based on scores, and reviews homework questions and material from previous lessons.
2. Two new topics are introduced: the Pythagorean theorem and square roots/number lines.
3. Students will work in groups, generating math questions for other groups and completing a journal entry reflecting on square roots.
The document outlines a class on math facts and provides guidance for students scoring below certain thresholds on fact tests to work on difficult areas like division, multiplication and subtraction using practice files with motivators like parental notification, prizes, or deadlines. It also reviews blog content, digital ethics, and asks homework questions about graphing, discrete vs continuous variables, and choosing assignment questions due on Wednesday.
C:\fakepath-2 1.1 part 2 squares and perfect squaresbplett
There are no perfect squares between 36 and 49. The square root of 42.25 is 6.5, which is a terminating decimal, not a perfect square. This document discusses memorizing math facts, the inverse relationship between squaring and square root, and provides tips for simplifying fractions containing square roots, such as dividing the top and bottom by common factors.
This document contains information about building things and different types of graphs. It discusses the need to memorize math facts, population pyramids, stacked bar graphs showing different musical instruments, line graphs, and assigning homework questions from a textbook. Students are also asked to discuss questions in groups and one will be chosen to report back to the class.
Graphs are visual representations of data that allow for patterns and relationships to be more easily identified and understood. They can be used to display data trends over time, compare values across categories, or organize information in a spatial relationship. Graphs help people comprehend complex data by transforming numbers and statistics into an intuitive visual format.
A bar graph displays categorical data using rectangular bars of varying heights, while a line graph uses points connected by lines to show how a variable changes over a continuous independent variable like time. A histogram is similar to a bar graph but depicts a continuous variable's frequency distribution by dividing its range into bins of equal size, with the height of each bar corresponding to the number of observations in that bin's range.
01 intro, stories, perfect square and approximatesbplett
The document discusses perfect squares and their approximations using fractions. It provides examples of perfect squares up to 7 x 7 = 49 and asks what perfect square is between 36 and 49. It also asks whether fractions can represent perfect squares.
Temple of Asclepius in Thrace. Excavation resultsKrassimira Luka
The temple and the sanctuary around were dedicated to Asklepios Zmidrenus. This name has been known since 1875 when an inscription dedicated to him was discovered in Rome. The inscription is dated in 227 AD and was left by soldiers originating from the city of Philippopolis (modern Plovdiv).
This document provides an overview of wound healing, its functions, stages, mechanisms, factors affecting it, and complications.
A wound is a break in the integrity of the skin or tissues, which may be associated with disruption of the structure and function.
Healing is the body’s response to injury in an attempt to restore normal structure and functions.
Healing can occur in two ways: Regeneration and Repair
There are 4 phases of wound healing: hemostasis, inflammation, proliferation, and remodeling. This document also describes the mechanism of wound healing. Factors that affect healing include infection, uncontrolled diabetes, poor nutrition, age, anemia, the presence of foreign bodies, etc.
Complications of wound healing like infection, hyperpigmentation of scar, contractures, and keloid formation.
Leveraging Generative AI to Drive Nonprofit InnovationTechSoup
In this webinar, participants learned how to utilize Generative AI to streamline operations and elevate member engagement. Amazon Web Service experts provided a customer specific use cases and dived into low/no-code tools that are quick and easy to deploy through Amazon Web Service (AWS.)