Use the following Media4Math resources with this Illustrative Math lesson.
Thumbnail Image | Title | Body | Curriculum Topic |
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Video Transcript: TI-Nspire Mini-Tutorial: Creating a Slope Formula Template | Video Transcript: TI-Nspire Mini-Tutorial: Creating a Slope Formula Template
This is the transcript for the TI-Nspire Mini-Tutorial entitled, Creating a Slope Formula Template. This is part of a collection of video transcripts for the video tutorial series on using the TI-Nspire Graphing Calculator. To see the complete collection of transcripts, click on this link. Note: The download is a PDF file. Video Transcript LibraryTo see the complete collection of video transcriptsy, click on this link. |
Slope | |
Video Transcript: TI-Nspire Mini-Tutorial: Creating a Slope Formula Template | Video Transcript: TI-Nspire Mini-Tutorial: Creating a Slope Formula Template
This is the transcript for the TI-Nspire Mini-Tutorial entitled, Creating a Slope Formula Template. This is part of a collection of video transcripts for the video tutorial series on using the TI-Nspire Graphing Calculator. To see the complete collection of transcripts, click on this link. Note: The download is a PDF file. Video Transcript LibraryTo see the complete collection of video transcriptsy, click on this link. |
Slope | |
Video Transcript: TI-Nspire Mini-Tutorial: Creating a Slope Formula Template | Video Transcript: TI-Nspire Mini-Tutorial: Creating a Slope Formula Template
This is the transcript for the TI-Nspire Mini-Tutorial entitled, Creating a Slope Formula Template. This is part of a collection of video transcripts for the video tutorial series on using the TI-Nspire Graphing Calculator. To see the complete collection of transcripts, click on this link. Note: The download is a PDF file. Video Transcript LibraryTo see the complete collection of video transcriptsy, click on this link. |
Slope | |
Video Transcript: TI-Nspire Mini-Tutorial: Creating a Slope Formula Template | Video Transcript: TI-Nspire Mini-Tutorial: Creating a Slope Formula Template
This is the transcript for the TI-Nspire Mini-Tutorial entitled, Creating a Slope Formula Template. This is part of a collection of video transcripts for the video tutorial series on using the TI-Nspire Graphing Calculator. To see the complete collection of transcripts, click on this link. Note: The download is a PDF file. Video Transcript LibraryTo see the complete collection of video transcriptsy, click on this link. |
Slope | |
Video Tutorial: Direct Variation | Video Tutorial: Direct Variation
Learn the basics of direct variations. Graphical and algebraic representations of direct variations are shown, as well as examples of such functions. |
Slope-Intercept Form | |
Video Tutorial: Linear Functions, Video 1 | Video Tutorial: Linear Functions, Video 1
TopicLinear Functions DescriptionThe video covers linear functions with positive slope and positive y-intercept. It explains the slope-intercept form y = mx + b, where m is the slope indicating steepness, calculated as rise over run, and b is the y-intercept, the y-value at the point where the line intersects the y-axis. For this function, the slope is 2, and the y-intercept is 2. The graph is demonstrated by moving up two units and one to the right, confirming the slope. The y-intercept at point (0, 2) is also identified. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 1 | Video Tutorial: Linear Functions, Video 1
TopicLinear Functions DescriptionThe video covers linear functions with positive slope and positive y-intercept. It explains the slope-intercept form y = mx + b, where m is the slope indicating steepness, calculated as rise over run, and b is the y-intercept, the y-value at the point where the line intersects the y-axis. For this function, the slope is 2, and the y-intercept is 2. The graph is demonstrated by moving up two units and one to the right, confirming the slope. The y-intercept at point (0, 2) is also identified. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 1 | Video Tutorial: Linear Functions, Video 1
TopicLinear Functions DescriptionThe video covers linear functions with positive slope and positive y-intercept. It explains the slope-intercept form y = mx + b, where m is the slope indicating steepness, calculated as rise over run, and b is the y-intercept, the y-value at the point where the line intersects the y-axis. For this function, the slope is 2, and the y-intercept is 2. The graph is demonstrated by moving up two units and one to the right, confirming the slope. The y-intercept at point (0, 2) is also identified. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 1 | Video Tutorial: Linear Functions, Video 1
TopicLinear Functions DescriptionThe video covers linear functions with positive slope and positive y-intercept. It explains the slope-intercept form y = mx + b, where m is the slope indicating steepness, calculated as rise over run, and b is the y-intercept, the y-value at the point where the line intersects the y-axis. For this function, the slope is 2, and the y-intercept is 2. The graph is demonstrated by moving up two units and one to the right, confirming the slope. The y-intercept at point (0, 2) is also identified. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 1 | Video Tutorial: Linear Functions, Video 1
TopicLinear Functions DescriptionThe video covers linear functions with positive slope and positive y-intercept. It explains the slope-intercept form y = mx + b, where m is the slope indicating steepness, calculated as rise over run, and b is the y-intercept, the y-value at the point where the line intersects the y-axis. For this function, the slope is 2, and the y-intercept is 2. The graph is demonstrated by moving up two units and one to the right, confirming the slope. The y-intercept at point (0, 2) is also identified. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 2 | Video Tutorial: Linear Functions, Video 2
TopicLinear Functions DescriptionThis video discusses linear functions with positive slope and negative y-intercept. It reviews the slope-intercept form y = mx + b. The slope measures steepness as the ratio of rise to run, and the y-intercept is the point where the line meets the y-axis. Here, the slope is 2, and the y-intercept is -3, evidenced by the graph where the line starts at (0, -3) and rises two units for every unit right. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 2 | Video Tutorial: Linear Functions, Video 2
TopicLinear Functions DescriptionThis video discusses linear functions with positive slope and negative y-intercept. It reviews the slope-intercept form y = mx + b. The slope measures steepness as the ratio of rise to run, and the y-intercept is the point where the line meets the y-axis. Here, the slope is 2, and the y-intercept is -3, evidenced by the graph where the line starts at (0, -3) and rises two units for every unit right. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 2 | Video Tutorial: Linear Functions, Video 2
TopicLinear Functions DescriptionThis video discusses linear functions with positive slope and negative y-intercept. It reviews the slope-intercept form y = mx + b. The slope measures steepness as the ratio of rise to run, and the y-intercept is the point where the line meets the y-axis. Here, the slope is 2, and the y-intercept is -3, evidenced by the graph where the line starts at (0, -3) and rises two units for every unit right. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 2 | Video Tutorial: Linear Functions, Video 2
TopicLinear Functions DescriptionThis video discusses linear functions with positive slope and negative y-intercept. It reviews the slope-intercept form y = mx + b. The slope measures steepness as the ratio of rise to run, and the y-intercept is the point where the line meets the y-axis. Here, the slope is 2, and the y-intercept is -3, evidenced by the graph where the line starts at (0, -3) and rises two units for every unit right. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 2 | Video Tutorial: Linear Functions, Video 2
TopicLinear Functions DescriptionThis video discusses linear functions with positive slope and negative y-intercept. It reviews the slope-intercept form y = mx + b. The slope measures steepness as the ratio of rise to run, and the y-intercept is the point where the line meets the y-axis. Here, the slope is 2, and the y-intercept is -3, evidenced by the graph where the line starts at (0, -3) and rises two units for every unit right. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 3 | Video Tutorial: Linear Functions, Video 3
TopicLinear Functions DescriptionThe video explains linear functions with a positive slope and zero y-intercept. In slope-intercept form y = mx + b, the slope, m, represents the steepness, while the y-intercept, b, is zero. The slope of 2 is confirmed by graphing: moving up two units and one to the right. The line passes through the origin, demonstrating a y-intercept of 0. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 3 | Video Tutorial: Linear Functions, Video 3
TopicLinear Functions DescriptionThe video explains linear functions with a positive slope and zero y-intercept. In slope-intercept form y = mx + b, the slope, m, represents the steepness, while the y-intercept, b, is zero. The slope of 2 is confirmed by graphing: moving up two units and one to the right. The line passes through the origin, demonstrating a y-intercept of 0. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 3 | Video Tutorial: Linear Functions, Video 3
TopicLinear Functions DescriptionThe video explains linear functions with a positive slope and zero y-intercept. In slope-intercept form y = mx + b, the slope, m, represents the steepness, while the y-intercept, b, is zero. The slope of 2 is confirmed by graphing: moving up two units and one to the right. The line passes through the origin, demonstrating a y-intercept of 0. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 3 | Video Tutorial: Linear Functions, Video 3
TopicLinear Functions DescriptionThe video explains linear functions with a positive slope and zero y-intercept. In slope-intercept form y = mx + b, the slope, m, represents the steepness, while the y-intercept, b, is zero. The slope of 2 is confirmed by graphing: moving up two units and one to the right. The line passes through the origin, demonstrating a y-intercept of 0. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 3 | Video Tutorial: Linear Functions, Video 3
TopicLinear Functions DescriptionThe video explains linear functions with a positive slope and zero y-intercept. In slope-intercept form y = mx + b, the slope, m, represents the steepness, while the y-intercept, b, is zero. The slope of 2 is confirmed by graphing: moving up two units and one to the right. The line passes through the origin, demonstrating a y-intercept of 0. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 4 | Video Tutorial: Linear Functions, Video 4
TopicLinear Functions DescriptionThis video focuses on linear functions with a negative slope and positive y-intercept. Using the slope-intercept form y = mx + b, the slope of -3 indicates a downward slope, and the y-intercept of 2 is the point (0, 2). Graphically, moving down three units and one unit to the left confirms the slope of -3. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 4 | Video Tutorial: Linear Functions, Video 4
TopicLinear Functions DescriptionThis video focuses on linear functions with a negative slope and positive y-intercept. Using the slope-intercept form y = mx + b, the slope of -3 indicates a downward slope, and the y-intercept of 2 is the point (0, 2). Graphically, moving down three units and one unit to the left confirms the slope of -3. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 4 | Video Tutorial: Linear Functions, Video 4
TopicLinear Functions DescriptionThis video focuses on linear functions with a negative slope and positive y-intercept. Using the slope-intercept form y = mx + b, the slope of -3 indicates a downward slope, and the y-intercept of 2 is the point (0, 2). Graphically, moving down three units and one unit to the left confirms the slope of -3. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 4 | Video Tutorial: Linear Functions, Video 4
TopicLinear Functions DescriptionThis video focuses on linear functions with a negative slope and positive y-intercept. Using the slope-intercept form y = mx + b, the slope of -3 indicates a downward slope, and the y-intercept of 2 is the point (0, 2). Graphically, moving down three units and one unit to the left confirms the slope of -3. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 4 | Video Tutorial: Linear Functions, Video 4
TopicLinear Functions DescriptionThis video focuses on linear functions with a negative slope and positive y-intercept. Using the slope-intercept form y = mx + b, the slope of -3 indicates a downward slope, and the y-intercept of 2 is the point (0, 2). Graphically, moving down three units and one unit to the left confirms the slope of -3. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 5 | Video Tutorial: Linear Functions, Video 5
TopicLinear Functions DescriptionThe video covers linear functions with a negative slope and negative y-intercept. It explains the slope-intercept form y = mx + b, with a slope of -3 and a y-intercept of -2 at (0, -2). The graph shows a downward slope with three units down and one unit left, confirming the slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 5 | Video Tutorial: Linear Functions, Video 5
TopicLinear Functions DescriptionThe video covers linear functions with a negative slope and negative y-intercept. It explains the slope-intercept form y = mx + b, with a slope of -3 and a y-intercept of -2 at (0, -2). The graph shows a downward slope with three units down and one unit left, confirming the slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 5 | Video Tutorial: Linear Functions, Video 5
TopicLinear Functions DescriptionThe video covers linear functions with a negative slope and negative y-intercept. It explains the slope-intercept form y = mx + b, with a slope of -3 and a y-intercept of -2 at (0, -2). The graph shows a downward slope with three units down and one unit left, confirming the slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 5 | Video Tutorial: Linear Functions, Video 5
TopicLinear Functions DescriptionThe video covers linear functions with a negative slope and negative y-intercept. It explains the slope-intercept form y = mx + b, with a slope of -3 and a y-intercept of -2 at (0, -2). The graph shows a downward slope with three units down and one unit left, confirming the slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 5 | Video Tutorial: Linear Functions, Video 5
TopicLinear Functions DescriptionThe video covers linear functions with a negative slope and negative y-intercept. It explains the slope-intercept form y = mx + b, with a slope of -3 and a y-intercept of -2 at (0, -2). The graph shows a downward slope with three units down and one unit left, confirming the slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 6 | Video Tutorial: Linear Functions, Video 6
TopicLinear Functions DescriptionThis video addresses linear functions with a negative slope and zero y-intercept. In slope-intercept form y = mx + b, the slope is -3, indicating a downward trend. The line passes through the origin, confirming the zero y-intercept, and graphing demonstrates the negative slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 6 | Video Tutorial: Linear Functions, Video 6
TopicLinear Functions DescriptionThis video addresses linear functions with a negative slope and zero y-intercept. In slope-intercept form y = mx + b, the slope is -3, indicating a downward trend. The line passes through the origin, confirming the zero y-intercept, and graphing demonstrates the negative slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 6 | Video Tutorial: Linear Functions, Video 6
TopicLinear Functions DescriptionThis video addresses linear functions with a negative slope and zero y-intercept. In slope-intercept form y = mx + b, the slope is -3, indicating a downward trend. The line passes through the origin, confirming the zero y-intercept, and graphing demonstrates the negative slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 6 | Video Tutorial: Linear Functions, Video 6
TopicLinear Functions DescriptionThis video addresses linear functions with a negative slope and zero y-intercept. In slope-intercept form y = mx + b, the slope is -3, indicating a downward trend. The line passes through the origin, confirming the zero y-intercept, and graphing demonstrates the negative slope. |
Graphs of Linear Functions | |
Video Tutorial: Linear Functions, Video 6 | Video Tutorial: Linear Functions, Video 6
TopicLinear Functions DescriptionThis video addresses linear functions with a negative slope and zero y-intercept. In slope-intercept form y = mx + b, the slope is -3, indicating a downward trend. The line passes through the origin, confirming the zero y-intercept, and graphing demonstrates the negative slope. |
Graphs of Linear Functions | |
Video Tutorial: Ratios, Video 20 | Video Tutorial: Ratios and Rates: Rate of Change
This is part of a collection of video tutorials on the topic of Ratios and Proportions. This series includes a complete overview of ratios, equivalent ratios, rates, unit rates, and proportions. The following section will provide additional background information for the complete series of videos. What Are Ratios?A ratio is the relationship between two or more quantities among a group of items. The purpose of a ratio is find the relationship between two or more items in the collection. Let's look at an example. |
Point-Slope Form and Slope | |
Video Tutorial: Ratios, Video 20 | Video Tutorial: Ratios and Rates: Rate of Change
This is part of a collection of video tutorials on the topic of Ratios and Proportions. This series includes a complete overview of ratios, equivalent ratios, rates, unit rates, and proportions. The following section will provide additional background information for the complete series of videos. What Are Ratios?A ratio is the relationship between two or more quantities among a group of items. The purpose of a ratio is find the relationship between two or more items in the collection. Let's look at an example. |
Point-Slope Form and Slope | |
Video Tutorial: Ratios, Video 20 | Video Tutorial: Ratios and Rates: Rate of Change
This is part of a collection of video tutorials on the topic of Ratios and Proportions. This series includes a complete overview of ratios, equivalent ratios, rates, unit rates, and proportions. The following section will provide additional background information for the complete series of videos. What Are Ratios?A ratio is the relationship between two or more quantities among a group of items. The purpose of a ratio is find the relationship between two or more items in the collection. Let's look at an example. |
Point-Slope Form and Slope | |
Video Tutorial: Ratios, Video 20 | Video Tutorial: Ratios and Rates: Rate of Change
This is part of a collection of video tutorials on the topic of Ratios and Proportions. This series includes a complete overview of ratios, equivalent ratios, rates, unit rates, and proportions. The following section will provide additional background information for the complete series of videos. What Are Ratios?A ratio is the relationship between two or more quantities among a group of items. The purpose of a ratio is find the relationship between two or more items in the collection. Let's look at an example. |
Point-Slope Form and Slope | |
Video Tutorial: Slope and Similar Triangles | Video Tutorial: Slope and Similar Triangles In this video explore the relationship between slope and similar triangles. |
Slope | |
Video Tutorial: Slope and Similar Triangles | Video Tutorial: Slope and Similar Triangles In this video explore the relationship between slope and similar triangles. |
Slope | |
Video Tutorial: Slope Formula, Video 10 | Video Tutorial: Slope Formula, Video 10
TopicSlope DescriptionThe 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. This video illustrates the Slope, highlighting key mathematical concepts. Students will learn about the derivation and application of the slope formula through concrete examples and clear explanations. This lesson offers a foundational understanding crucial for graphing linear equations and interpreting real-world scenarios. |
Slope | |
Video Tutorial: Slope Formula, Video 10 | Video Tutorial: Slope Formula, Video 10
TopicSlope DescriptionThe 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. This video illustrates the Slope, highlighting key mathematical concepts. Students will learn about the derivation and application of the slope formula through concrete examples and clear explanations. This lesson offers a foundational understanding crucial for graphing linear equations and interpreting real-world scenarios. |
Slope | |
Video Tutorial: Slope Formula, Video 10 | Video Tutorial: Slope Formula, Video 10
TopicSlope DescriptionThe 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. This video illustrates the Slope, highlighting key mathematical concepts. Students will learn about the derivation and application of the slope formula through concrete examples and clear explanations. This lesson offers a foundational understanding crucial for graphing linear equations and interpreting real-world scenarios. |
Slope | |
Video Tutorial: Slope Formula, Video 11 | Video Tutorial: Slope Formula, Video 11
TopicSlope DescriptionThis 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. |
Slope | |
Video Tutorial: Slope Formula, Video 11 | Video Tutorial: Slope Formula, Video 11
TopicSlope DescriptionThis 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. |
Slope | |
Video Tutorial: Slope Formula, Video 11 | Video Tutorial: Slope Formula, Video 11
TopicSlope DescriptionThis 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. |
Slope | |
Video Tutorial: Slope Formula, Video 12 | Video Tutorial: Slope Formula, Video 12
TopicSlope DescriptionExplains 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. This video illustrates the Slope, highlighting key mathematical concepts. Students will learn about the derivation and application of the slope formula through concrete examples and clear explanations. This lesson offers a foundational understanding crucial for graphing linear equations and interpreting real-world scenarios. |
Slope | |
Video Tutorial: Slope Formula, Video 12 | Video Tutorial: Slope Formula, Video 12
TopicSlope DescriptionExplains 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. This video illustrates the Slope, highlighting key mathematical concepts. Students will learn about the derivation and application of the slope formula through concrete examples and clear explanations. This lesson offers a foundational understanding crucial for graphing linear equations and interpreting real-world scenarios. |
Slope | |
Video Tutorial: Slope Formula, Video 12 | Video Tutorial: Slope Formula, Video 12
TopicSlope DescriptionExplains 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. This video illustrates the Slope, highlighting key mathematical concepts. Students will learn about the derivation and application of the slope formula through concrete examples and clear explanations. This lesson offers a foundational understanding crucial for graphing linear equations and interpreting real-world scenarios. |
Slope |