These are the resources that support this Florida Standard.
MAFS.912.A-SSE.1.1: Interpret expressions that represent a quantity in terms of its context.
a. Interpret parts of an expression, such as terms, factors, and coefficients.
b. Interpret complicated expressions by viewing one or more of their parts as a single entity. For example, interpret P(1 + r)n as the product of P and a factor not depending on P.
There are 232 resources.
| Title | Description | Thumbnail Image | Curriculum Topics |
|---|---|---|---|
Definition--Factors and Multiples--Multiple |
Definition--Factors and Multiples--MultipleThis is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Multiples of 10 |
Definition--Factors and Multiples--Multiples of 10This is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Multiples of Unit Fractions |
Definition--Factors and Multiples--Multiples of Unit FractionsThis is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Prime Factorization |
Definition--Factors and Multiples--Prime FactorizationThis is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Prime Factors |
Definition--Factors and Multiples--Prime FactorsThis is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Proper Factors |
Definition--Factors and Multiples--Proper FactorsThis is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Simplifying Fractions Using Factoring |
This is a collection of definitions related to factors and multiples. |
|
Numerical Expressions |
Definition--Factors and Multiples--Unknown Factors |
This is a collection of definitions related to factors and multiples. |
|
Numerical Expressions |
Definition--Factors and Multiples--Using the LCM to Find a Common Denominator |
Definition--Factors and Multiples--Using the LCM to Find a Common DenominatorThis is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Visual Models of Multiples |
Definition--Factors and Multiples--Visual Models of MultiplesThis is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Desmos Activity: Linear Equations in Point-Slope Form |
In this graphing calculator activity, have your students explore how to convert linear equations in point-slope to a linear function in slope-intercept form. |
|
Point-Slope Form |
Desmos Activity: Linear Equations in Standard Form |
Desmos Activity: Linear Equations in Standard FormIn this graphing calculator activity, have your students explore how to convert linear equations in standard form to a linear function in slope-intercept form. |
|
Standard Form |
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 + 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 = 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 |
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