Illustrative Math Alignment: Grade 8 Unit 2

Test your understanding of using the Slope Formula with this selection of quizzes in worksheet format.

Instructional Videos on the Slope Formula.

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This is a collection of instructional resources that use the Desmos graphing calculator. These are Google Slide Shows. Subscribers can download these as PPT presentation.

Review the following basic information on the slope formula.

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This comprehensive collection of 22 math examples focuses on Linear Equations in Standard Form, providing educators with a valuable resource to enhance their lesson plans. The examples are designed to progressively increase in complexity, covering a wide range of skills related to this fundamental algebraic concept. By utilizing visual models, these examples help simplify and clarify the often challenging aspects of linear equations, making them more accessible to students.

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This collection of 29 math examples focuses on the fundamental concept of finding the equation of a line given two points, a crucial skill in understanding linear functions. These resources offer a comprehensive exploration of this topic, with examples that progressively increase in complexity.

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This collection of math examples focuses on the Point-Slope Formula, a fundamental concept in algebra that helps students understand linear equations and their graphical representations. The collection comprises 8 Math Examples, each designed to reinforce different aspects of the Point-Slope Formula and its applications.

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This collection of math examples focuses on Linear Functions in Slope-Intercept Form, providing a comprehensive set of 13 examples to help students master some simple techniques for graphing these types of functions. The examples cover a range of skills and increase in complexity, allowing students to progressively build their understanding of slope-intercept form.

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The Transformations collection on Media4Math offers a comprehensive set of 56 math examples, providing educators with a rich resource for teaching geometric transformations. This collection covers a wide range of skills and concepts related to transformations, including translations, reflections, rotations, and dilations.

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The collection of definitions on the topic of Linear Functions from Media4Math is an invaluable resource for students and educators alike. This comprehensive set includes essential terms such as slope, y-intercept, linear function, and rate of change. Understanding these terms is crucial for mastering the concept of linear functions, which are foundational in algebra and essential for advanced mathematical studies.

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The collection of definitions on the topic of Slope from Media4Math provides a comprehensive resource for students and educators to explore the concept of slope in mathematics. This collection includes key terms such as "slope-intercept form," "rise over run," and "slope formula," which are fundamental in understanding how slope is used to describe the steepness and direction of a line. These definitions are crucial for students as they form the foundation for more advanced topics in algebra and calculus.

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This collection of math examples focuses on the topic of Linear Intercepts, offering a wide range of examples that increase in complexity and engage students in key algebraic skills. This collection is ideal for building proficiency in understanding and analyzing linear functions.

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Transformations

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Transformations

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Explores translations and rotations in motion, using roller coasters as an example. Key concepts include displacement vectors, magnitude, and direction, modeled geometrically and computationally for practical applications in physics and engineering.

In this video, you will explore the fascinating applications of transformations in real-world scenarios. These mathematical concepts are central to understanding geometric principles and their practical applications in various fields.

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Transformations

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This segment applies 3D translations to logistics, focusing on container arrangement in shipping. Using coordinate systems, it demonstrates efficiency in loading/unloading cargo, leveraging geometric organization and data sorting methods for real-world impact.

In this video, you will explore the fascinating applications of transformations in real-world scenarios. These mathematical concepts are central to understanding geometric principles and their practical applications in various fields.

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Transformations

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Analyzes observatory designs and their use of rotational and reflective symmetry for astronomical viewing. The segment models celestial movements and applies rotational geometry concepts to optimize the structure’s functionality.

In this video, you will explore the fascinating applications of transformations in real-world scenarios. These mathematical concepts are central to understanding geometric principles and their practical applications in various fields.

Video Tutorial: Linear Functions: Negative Slope, Negative y-Intercept. In this video tutorial, students learn the basics of linear functions in slope-intercept form. In particular, look at the case of a linear function with a negative slope and a negative y-intercept.

Video Tutorial: Linear Functions: Negative Slope, Positive y-Intercept. In this video tutorial, students learn the basics of linear functions in slope-intercept form. In particular, look at the case of a linear function with a negative slope and a positive y-intercept.

Video Tutorial: Linear Functions: Negative Slope, Zero y-Intercept. In this video tutorial, students learn the basics of linear functions in slope-intercept form. In particular, look at the case of a linear function with a negative slope and a zero y-intercept.

Video Tutorial: Linear Functions: Positive Slope, Negative y-Intercept. In this video tutorial, students learn the basics of linear functions in slope-intercept form. In particular, look at the case of a linear function with a positive slope and a negative y-intercept.

Video Tutorial: Linear Functions: Positive Slope, Positive y-Intercept. In this video tutorial, students learn the basics of linear functions in slope-intercept form. In particular, look at the case of a linear function with a positive slope and a positive y-intercept.

Video Tutorial: Linear Functions: Positive Slope, Zero y-Intercept. In this video tutorial, students learn the basics of linear functions in slope-intercept form. In particular, look at the case of a linear function with a positive slope and a zero y-intercept.

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Slope

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The video covers finding a negative slope in Quadrant I using the slope formula. It defines rise over run and demonstrates calculations using points (7, 3) and (5, 7), resulting in a slope of -2. Important terms include numerator, denominator, and coordinates.

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Slope

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Explains finding a negative slope in Quadrant II using the slope formula. Demonstrates with points (-1, 4) and (-7, 6), resulting in a slope of -1/3. Covers key concepts like rise over run and coordinate differences.

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Slope

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The video discusses finding a negative slope in Quadrant III using the slope formula. Points (-2, -7) and (-6, -5) result in a slope of -1/2. Highlights include simplifying coordinate differences and using the formula.

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Slope

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Demonstrates calculating a negative slope in Quadrant IV. Example points are (9, -3) and (3, -1), with a slope of -1/3. Discusses coordinate differences and formula application.

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Slope

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The video discusses a negative slope with points in Quadrants I and II. Using (4, 2) and (-2, 8), it calculates a slope of -1. Highlights include rise over run and coordinate simplifications.

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Slope

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Explains calculating a negative slope for points in Quadrants III and IV. Example points (7, -5) and (-5, -1) yield a slope of -1/3. Key topics include applying the slope formula and simplifying results.

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Slope

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This video explains the slope formula and applies it to find the positive slope of a line in Quadrant I. Key concepts include rise over run and calculating differences in coordinates. The example uses points (2, 3) and (6, 7) with the slope calculated as 1. Vocabulary includes rise, run, numerator, and denominator.

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Slope

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This tutorial focuses on a positive slope in Quadrant II. Key topics include calculating slope as rise over run and using coordinate differences. It provides an example with points (-5, 4) and (-3, 8) resulting in a slope of 2. Vocabulary includes numerator, denominator, and difference.

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Slope

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Shows how to calculate a positive slope in Quadrant III using the slope formula. Example uses points (-3, -8) and (-2, -2), with a slope of 6. Concepts include rise over run and simplifying fractions.

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Slope

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Explains finding a positive slope in Quadrant IV. Demonstrates using points (2, -5) and (4, -1) to calculate a slope of 2. Vocabulary includes rise over run, numerator, and denominator.

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Slope

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Covers a positive slope with points spanning Quadrants I and II. Example uses (-3, 3) and (3, 6), yielding a slope of 1/2. Discusses rise over run, numerator, and denominator.

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Slope

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This video demonstrates finding a positive slope with points in Quadrants III and IV. Using points (-5, -9) and (3, -5), it calculates a slope of 1/2. Concepts covered include rise over run and simplifying coordinate differences.