These are the resources that support this Florida Standard.
MAFS.8.EE.3.7: Solve linear equations in one variable.
a. Give examples of linear equations in one variable with one solution, infinitely many solutions, or no solutions. Show which of these possibilities is the case by successively transforming the given equation into simpler forms, until an equivalent equation of the form x = a, a = a, or a = b results (where a and b are different numbers).
b. Solve linear equations with rational number coefficients, including equations whose solutions require expanding expressions using the distributive property and collecting like terms.
There are 379 resources.
| Title | Description | Thumbnail Image | Curriculum Topics |
|---|---|---|---|
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 - bx - c |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 - bx - cIn 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. |
|
Polynomial Functions and Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = -c |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = -cIn this interactive, look at the solution to a two-step equation by clicking on various hot spots. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = -cx + d |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = -cx + dIn this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax + b = -cx + d. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = -cx - d |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = -cx - dIn this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax + b = -cx - d. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = c |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = cIn this interactive, look at the solution to a two-step equation by clicking on various hot spots. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = cx + d |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = cx + dIn this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax + b = cx + d. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = cx - d |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax + b = cx - dIn this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax + b = cx - d. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: AX + By = -C |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: AX + By = -CIn 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. |
|
Standard Form |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: AX + By = C |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: AX + By = CIn 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. |
|
Standard Form |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = -c |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = -cIn this interactive, look at the solution to a two-step equation by clicking on various hot spots. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = -cx + d |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = -cx + dIn this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax - b = -cx + d. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = -cx - d |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = -cx - dIn this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax - b = -cx - d. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = c |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = cIn this interactive, look at the solution to a two-step equation by clicking on various hot spots. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = cx + d |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = cx + dIn this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax - b = cx + d. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = cx - d |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax - b = cx - dIn this PowerPoint presentation, analyze the solution to a multi-step equation of the form: ax - b = cx - d. |
|
Solving Two-Step Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: AX - By = -C |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: AX - By = -CIn 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. |
|
Standard Form |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: AX - By = C |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: AX - By = CIn 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. |
|
Standard Form |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx + c = 0 |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx + c = 0In 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. |
|
Polynomial Functions and Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx - c = 0 |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx - c = 0In 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. |
|
Polynomial Functions and Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx + c = 0 |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx + c = 0In 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. |
|
Polynomial Functions and Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx - c = 0 |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx - c = 0In 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. |
|
Polynomial Functions and Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0 |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0In this interactive, look at the solution to a polynomial equation of degree 3 using synthetic division. The equation is of the form ax^3 + bx^2 - cx - d = 0 and has three integer solutions. |
|
Polynomial Functions and Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0 |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0In this interactive, look at the solution to a polynomial equation of degree 3 using synthetic division. The equation is of the form ax^3 - bx^2 + cx - d = 0 and has three integer solutions. |
|
Polynomial Functions and Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0 |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0In this interactive, look at the solution to a polynomial equation of degree 3 using synthetic division. The equation is of the form ax^3 + bx^2 + cx + d = 0 and has three integer solutions. |
|
Polynomial Functions and Equations |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx - d = 0 |
INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx - d = 0In this interactive, look at the solution to a polynomial equation of degree 3 using synthetic division. The equation is of the form ax^3 + bx^2 + cx - d = 0 and has three integer solutions. |
|
Polynomial Functions and Equations |
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