Use the following Media4Math resources with this Illustrative Math lesson.
Thumbnail Image | Title | Body | Curriculum Topic |
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Math Clip Art--Rates and Tape Diagrams: Cooking 1 | Math Clip Art--Rates and Tape Diagrams: Cooking 1 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 1 | Math Clip Art--Rates and Tape Diagrams: Cooking 1 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 10 | Math Clip Art--Rates and Tape Diagrams: Cooking 10 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 10 | Math Clip Art--Rates and Tape Diagrams: Cooking 10 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 11 | Math Clip Art--Rates and Tape Diagrams: Cooking 11 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 11 | Math Clip Art--Rates and Tape Diagrams: Cooking 11 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 2 | Math Clip Art--Rates and Tape Diagrams: Cooking 2 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 2 | Math Clip Art--Rates and Tape Diagrams: Cooking 2 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 3 | Math Clip Art--Rates and Tape Diagrams: Cooking 3 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 3 | Math Clip Art--Rates and Tape Diagrams: Cooking 3 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 4 | Math Clip Art--Rates and Tape Diagrams: Cooking 4 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 4 | Math Clip Art--Rates and Tape Diagrams: Cooking 4 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 5 | Math Clip Art--Rates and Tape Diagrams: Cooking 5 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 5 | Math Clip Art--Rates and Tape Diagrams: Cooking 5 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 6 | Math Clip Art--Rates and Tape Diagrams: Cooking 6 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 6 | Math Clip Art--Rates and Tape Diagrams: Cooking 6 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 7 | Math Clip Art--Rates and Tape Diagrams: Cooking 7 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 7 | Math Clip Art--Rates and Tape Diagrams: Cooking 7 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 8 | Math Clip Art--Rates and Tape Diagrams: Cooking 8 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 8 | Math Clip Art--Rates and Tape Diagrams: Cooking 8 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 9 | Math Clip Art--Rates and Tape Diagrams: Cooking 9 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Clip Art--Rates and Tape Diagrams: Cooking 9 | Math Clip Art--Rates and Tape Diagrams: Cooking 9 This is a collection of clip art images that show how to use tape diagrams to solve ratio and rate problems. |
Ratios and Rates | |
Math Example--Solving Equations--One-Variable Equations: Example 1 | One-Variable Equations: Example 1TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 10 | One-Variable Equations: Example 10TopicEquations DescriptionThis example involves solving a one-variable equation that may include complex terms or require multiple steps to simplify. The equation might involve fractions, decimals, or variables on both sides. Solving it involves using inverse operations, distributing terms, and combining like terms to isolate the variable. This type of problem helps students refine their algebraic skills and understand the importance of systematic problem-solving. Checking the solution by substituting it back into the original equation is a crucial step to ensure accuracy. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 11 | One-Variable Equations: Example 11TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 12 | One-Variable Equations: Example 12TopicEquations DescriptionThis example presents a one-variable equation that may involve variables on both sides. The solving process requires moving all terms involving the variable to one side and constants to the other. This often involves using the distributive property and combining like terms. The goal is to isolate the variable and solve for its value. This type of problem helps students develop their algebraic manipulation skills and understand the importance of maintaining balance in an equation. Checking the solution by substituting it back into the original equation is crucial to ensure accuracy. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 13 | One-Variable Equations: Example 13TopicEquations DescriptionThis example involves solving a one-variable equation that might include complex expressions, such as those with parentheses or multiple terms. The solving process may require using the distributive property to eliminate parentheses and combining like terms to simplify the equation. After simplification, standard techniques are used to isolate the variable. This example reinforces the importance of following the order of operations and checking the solution for accuracy. Mastery of these skills is essential for tackling more advanced algebraic problems. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 14 | One-Variable Equations: Example 14TopicEquations DescriptionThis example deals with solving a one-variable equation that may involve more complex algebraic expressions, such as nested parentheses or fractional coefficients. The solving process requires careful application of the distributive property and combining like terms. After simplifying the equation, inverse operations are used to isolate the variable. This example highlights the importance of precision in algebraic manipulation and the necessity of verifying solutions by substituting them back into the original equation to ensure correctness. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 15 | One-Variable Equations: Example 15TopicEquations DescriptionThis example involves solving a one-variable equation that may include complex terms or require multiple steps to simplify. The equation might involve fractions, decimals, or variables on both sides. Solving it involves using inverse operations, distributing terms, and combining like terms to isolate the variable. This type of problem helps students refine their algebraic skills and understand the importance of systematic problem-solving. Checking the solution by substituting it back into the original equation is a crucial step to ensure accuracy. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 16 | One-Variable Equations: Example 16TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 17 | One-Variable Equations: Example 17TopicEquations DescriptionThis example presents a one-variable equation that may involve variables on both sides. The solving process requires moving all terms involving the variable to one side and constants to the other. This often involves using the distributive property and combining like terms. The goal is to isolate the variable and solve for its value. This type of problem helps students develop their algebraic manipulation skills and understand the importance of maintaining balance in an equation. Checking the solution by substituting it back into the original equation is crucial to ensure accuracy. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 18 | One-Variable Equations: Example 18TopicEquations DescriptionThis example involves solving a one-variable equation that might include complex expressions, such as those with parentheses or multiple terms. The solving process may require using the distributive property to eliminate parentheses and combining like terms to simplify the equation. After simplification, standard techniques are used to isolate the variable. This example reinforces the importance of following the order of operations and checking the solution for accuracy. Mastery of these skills is essential for tackling more advanced algebraic problems. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 19 | One-Variable Equations: Example 19TopicEquations DescriptionThis example deals with solving a one-variable equation that may involve more complex algebraic expressions, such as nested parentheses or fractional coefficients. The solving process requires careful application of the distributive property and combining like terms. After simplifying the equation, inverse operations are used to isolate the variable. This example highlights the importance of precision in algebraic manipulation and the necessity of verifying solutions by substituting them back into the original equation to ensure correctness. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 2 | One-Variable Equations: Example 2TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 20 | One-Variable Equations: Example 20TopicEquations DescriptionThis example involves solving a one-variable equation that may include complex terms or require multiple steps to simplify. The equation might involve fractions, decimals, or variables on both sides. Solving it involves using inverse operations, distributing terms, and combining like terms to isolate the variable. This type of problem helps students refine their algebraic skills and understand the importance of systematic problem-solving. Checking the solution by substituting it back into the original equation is a crucial step to ensure accuracy. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 21 | One-Variable Equations: Example 21TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 22 | One-Variable Equations: Example 22TopicEquations DescriptionThis example presents a one-variable equation that may involve variables on both sides. The solving process requires moving all terms involving the variable to one side and constants to the other. This often involves using the distributive property and combining like terms. The goal is to isolate the variable and solve for its value. This type of problem helps students develop their algebraic manipulation skills and understand the importance of maintaining balance in an equation. Checking the solution by substituting it back into the original equation is crucial to ensure accuracy. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 23 | One-Variable Equations: Example 23TopicEquations DescriptionThis example involves solving a one-variable equation that might include complex expressions, such as those with parentheses or multiple terms. The solving process may require using the distributive property to eliminate parentheses and combining like terms to simplify the equation. After simplification, standard techniques are used to isolate the variable. This example reinforces the importance of following the order of operations and checking the solution for accuracy. Mastery of these skills is essential for tackling more advanced algebraic problems. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 24 | One-Variable Equations: Example 24TopicEquations DescriptionThis example deals with solving a one-variable equation that may involve more complex algebraic expressions, such as nested parentheses or fractional coefficients. The solving process requires careful application of the distributive property and combining like terms. After simplifying the equation, inverse operations are used to isolate the variable. This example highlights the importance of precision in algebraic manipulation and the necessity of verifying solutions by substituting them back into the original equation to ensure correctness. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 25 | One-Variable Equations: Example 25TopicEquations DescriptionThis example involves solving a one-variable equation that may include complex terms or require multiple steps to simplify. The equation might involve fractions, decimals, or variables on both sides. Solving it involves using inverse operations, distributing terms, and combining like terms to isolate the variable. This type of problem helps students refine their algebraic skills and understand the importance of systematic problem-solving. Checking the solution by substituting it back into the original equation is a crucial step to ensure accuracy. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 26 | One-Variable Equations: Example 26TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 27 | One-Variable Equations: Example 27TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 3 | One-Variable Equations: Example 3TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 4 | One-Variable Equations: Example 4TopicEquations DescriptionThis example likely demonstrates solving a more complex one-variable equation. It may involve multiple steps, such as combining like terms, using the distributive property, or dealing with fractions or decimals. The solving process typically includes isolating the variable on one side of the equation by performing inverse operations on both sides. This type of problem enhances students' algebraic manipulation skills and prepares them for more advanced equation solving. The specific solution would involve carefully following the order of operations and checking the final answer by substituting it back into the original equation. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 5 | One-Variable Equations: Example 5TopicEquations DescriptionThis example likely showcases a more challenging one-variable equation. It may involve variables on both sides of the equation, requiring students to consolidate like terms before solving. The problem might also include parentheses, necessitating the use of the distributive property. Solving this equation would involve carefully balancing operations on both sides, possibly dealing with negative numbers or fractions. This type of problem helps students develop their algebraic reasoning skills and reinforces the importance of maintaining equation balance throughout the solving process. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 6 | One-Variable Equations: Example 6TopicEquations |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 7 | One-Variable Equations: Example 7TopicEquations DescriptionThis example presents a one-variable equation that may involve variables on both sides. The solving process requires moving all terms involving the variable to one side and constants to the other. This often involves using the distributive property and combining like terms. The goal is to isolate the variable and solve for its value. This type of problem helps students develop their algebraic manipulation skills and understand the importance of maintaining balance in an equation. Checking the solution by substituting it back into the original equation is crucial to ensure accuracy. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 8 | One-Variable Equations: Example 8TopicEquations DescriptionThis example involves solving a one-variable equation that might include complex expressions, such as those with parentheses or multiple terms. The solving process may require using the distributive property to eliminate parentheses and combining like terms to simplify the equation. After simplification, standard techniques are used to isolate the variable. This example reinforces the importance of following the order of operations and checking the solution for accuracy. Mastery of these skills is essential for tackling more advanced algebraic problems. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--One-Variable Equations: Example 9 | One-Variable Equations: Example 9TopicEquations DescriptionThis example deals with solving a one-variable equation that may involve more complex algebraic expressions, such as nested parentheses or fractional coefficients. The solving process requires careful application of the distributive property and combining like terms. After simplifying the equation, inverse operations are used to isolate the variable. This example highlights the importance of precision in algebraic manipulation and the necessity of verifying solutions by substituting them back into the original equation to ensure correctness. |
Solving Multistep Equations, Solving One-Step Equations and Solving Two-Step Equations | |
Math Example--Solving Equations--Solving Equations with Angle Measures 2--Example 1 | Solving Equations with Angle Measures 2--Example 1TopicEquations |
Solving Multistep Equations and Applications of Quadrilaterals |