Title | Description | Thumbnail Image | Curriculum Topics |
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What Is an Equation? |
DescriptionYour students may know how to solve equations (or not), but do they know the underlying mathematical processes and properties involved in solving them? Do they have sufficient vocabulary to explain their steps in solving an equation? |
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Anatomy of an Equation: -ax + -b = -cx - d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: -ax + -b = -cx - d. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax + b = -c |
In this interactive, look at the solution to a two-step equation by clicking on various hot spots. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax + b = -cx + d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: -ax + b = -cx + d. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax + b = -cx - d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: -ax + b = -cx - d. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax + b = c |
In this interactive, look at the solution to a two-step equation by clicking on various hot spots. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax + b = cx + d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: -ax + b = cx + d. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax + b = cx - d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: -ax + b = cx - d. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -AX + By = -C |
In this PowerPoint Presentation, analyze the steps in converting a linear equation in Standard Form to a linear function in Slope-Intercept Form. In this Interactive we work with this version of the Standard Form: -AX + By = -C. Note: The download is a PPT file. |
Standard Form | |
Anatomy of an Equation: -AX + By = C |
In this PowerPoint Presentation, analyze the steps in converting a linear equation in Standard Form to a linear function in Slope-Intercept Form. In this Interactive we work with this version of the Standard Form: -AX + By = C. Note: The download is a PPT file. |
Standard Form | |
Anatomy of an Equation: -ax - b = -c |
In this interactive, look at the solution to a two-step equation by clicking on various hot spots. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax - b = -cx + d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: -ax - b = -cx + d.Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax - b = c |
In this interactive, look at the solution to a two-step equation by clicking on various hot spots. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax - b = cx + d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: -ax - b = cx + d.Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -ax - b = cx - d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: -ax - b = cx - d. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: -AX - By = -C |
In this PowerPoint Presentation, analyze the steps in converting a linear equation in Standard Form to a linear function in Slope-Intercept Form. In this Interactive we work with this version of the Standard Form: -AX - By = -C. Note: The download is a PPT file. |
Standard Form | |
Anatomy of an Equation: -AX - By = C |
In this PowerPoint Presentation, analyze the steps in converting a linear equation in Standard Form to a linear function in Slope-Intercept Form. In this Interactive we work with this version of the Standard Form: -AX - By = C. Note: The download is a PPT file. |
Standard Form | |
Anatomy of an Equation: -ax^2 + bx + c = 0 |
In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: -ax^2 + bx + c = 0. Note: The download is a PPT file. |
Polynomial Functions and Equations | |
Anatomy of an Equation: -ax^2 + bx - c = 0 |
In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: -ax^2 + bx - c = 0. Note: The download is a PPT file. |
Polynomial Functions and Equations | |
Anatomy of an Equation: -ax^2 - bx + c = 0 |
In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: -ax^2 - bx + c = 0. Note: The download is a PPT file. |
Polynomial Functions and Equations | |
Anatomy of an Equation: -ax^2 - bx - c |
In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: -ax^2 - bx - c = 0. Note: The download is a PPT file. |
Polynomial Functions and Equations | |
Anatomy of an Equation: ax + b = -c |
In this interactive, look at the solution to a two-step equation by clicking on various hot spots. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: ax + b = -cx + d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax + b = -cx + d. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: ax + b = -cx - d |
In this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax + b = -cx - d. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations | |
Anatomy of an Equation: ax + b = c |
In this interactive, look at the solution to a two-step equation by clicking on various hot spots. Note: The download is a PPT file. Related ResourcesTo see the complete collection of Tutorials on this topic, click on this link: https://bit.ly/2Bev8rH |
Solving Two-Step Equations |