Illustrative Math Alignment: Grade 7 Unit 9
Putting it All Together
Lesson 1: Planning Recipes
Use the following Media4Math resources with this Illustrative Math lesson.
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Math Example--Percents--Equations with Percents: Example 41 | Math Example--Percents--Equations with Percents: Example 41TopicSolving Equations DescriptionThis math example focuses on solving percent equations by asking "400 is 40% of what number?" The solution involves setting up the equation 400 = 0.4 * x, then solving for x to get x = 400 / 0.4, which equals 1000. This example demonstrates how to calculate the whole when given a significant percentage of it, resulting in a number that is larger than the given value. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 42 | Math Example--Percents--Equations with Percents: Example 42TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "650 is 130% of what number?" The solution involves setting up the equation 650 = 1.3 * x, then solving for x to get x = 650 / 1.3, which equals 500. This example introduces a scenario where we need to find the original value when given a percentage greater than 100%, resulting in a number that is smaller than the given value. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 42 | Math Example--Percents--Equations with Percents: Example 42TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "650 is 130% of what number?" The solution involves setting up the equation 650 = 1.3 * x, then solving for x to get x = 650 / 1.3, which equals 500. This example introduces a scenario where we need to find the original value when given a percentage greater than 100%, resulting in a number that is smaller than the given value. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 42 | Math Example--Percents--Equations with Percents: Example 42TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "650 is 130% of what number?" The solution involves setting up the equation 650 = 1.3 * x, then solving for x to get x = 650 / 1.3, which equals 500. This example introduces a scenario where we need to find the original value when given a percentage greater than 100%, resulting in a number that is smaller than the given value. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 42 | Math Example--Percents--Equations with Percents: Example 42TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "650 is 130% of what number?" The solution involves setting up the equation 650 = 1.3 * x, then solving for x to get x = 650 / 1.3, which equals 500. This example introduces a scenario where we need to find the original value when given a percentage greater than 100%, resulting in a number that is smaller than the given value. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 42 | Math Example--Percents--Equations with Percents: Example 42TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "650 is 130% of what number?" The solution involves setting up the equation 650 = 1.3 * x, then solving for x to get x = 650 / 1.3, which equals 500. This example introduces a scenario where we need to find the original value when given a percentage greater than 100%, resulting in a number that is smaller than the given value. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 5 | Math Example--Percents--Equations with Percents: Example 5TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 30% of 9?" The solution involves converting 30% to its decimal form, 0.3, and then multiplying it by 9 to get the result of 2.7. This example introduces a larger percentage, demonstrating how the method applies consistently across various percentage values. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 5 | Math Example--Percents--Equations with Percents: Example 5TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 30% of 9?" The solution involves converting 30% to its decimal form, 0.3, and then multiplying it by 9 to get the result of 2.7. This example introduces a larger percentage, demonstrating how the method applies consistently across various percentage values. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 5 | Math Example--Percents--Equations with Percents: Example 5TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 30% of 9?" The solution involves converting 30% to its decimal form, 0.3, and then multiplying it by 9 to get the result of 2.7. This example introduces a larger percentage, demonstrating how the method applies consistently across various percentage values. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 5 | Math Example--Percents--Equations with Percents: Example 5TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 30% of 9?" The solution involves converting 30% to its decimal form, 0.3, and then multiplying it by 9 to get the result of 2.7. This example introduces a larger percentage, demonstrating how the method applies consistently across various percentage values. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 5 | Math Example--Percents--Equations with Percents: Example 5TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 30% of 9?" The solution involves converting 30% to its decimal form, 0.3, and then multiplying it by 9 to get the result of 2.7. This example introduces a larger percentage, demonstrating how the method applies consistently across various percentage values. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 6 | Math Example--Percents--Equations with Percents: Example 6TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 28% of 7.2?" The solution involves converting 28% to its decimal equivalent, 0.28, and then multiplying it by 7.2 to obtain the result of 2.016. This example combines a whole number percentage with a decimal base number, further illustrating the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 6 | Math Example--Percents--Equations with Percents: Example 6TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 28% of 7.2?" The solution involves converting 28% to its decimal equivalent, 0.28, and then multiplying it by 7.2 to obtain the result of 2.016. This example combines a whole number percentage with a decimal base number, further illustrating the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 6 | Math Example--Percents--Equations with Percents: Example 6TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 28% of 7.2?" The solution involves converting 28% to its decimal equivalent, 0.28, and then multiplying it by 7.2 to obtain the result of 2.016. This example combines a whole number percentage with a decimal base number, further illustrating the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 6 | Math Example--Percents--Equations with Percents: Example 6TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 28% of 7.2?" The solution involves converting 28% to its decimal equivalent, 0.28, and then multiplying it by 7.2 to obtain the result of 2.016. This example combines a whole number percentage with a decimal base number, further illustrating the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 6 | Math Example--Percents--Equations with Percents: Example 6TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 28% of 7.2?" The solution involves converting 28% to its decimal equivalent, 0.28, and then multiplying it by 7.2 to obtain the result of 2.016. This example combines a whole number percentage with a decimal base number, further illustrating the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 7 | Math Example--Percents--Equations with Percents: Example 7TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 45% of 68?" The solution involves converting 45% to its decimal form, 0.45, and then multiplying it by 68 to arrive at the answer of 30.6. This example introduces a larger percentage and a larger whole number as the base value, demonstrating the scalability of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 7 | Math Example--Percents--Equations with Percents: Example 7TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 45% of 68?" The solution involves converting 45% to its decimal form, 0.45, and then multiplying it by 68 to arrive at the answer of 30.6. This example introduces a larger percentage and a larger whole number as the base value, demonstrating the scalability of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 7 | Math Example--Percents--Equations with Percents: Example 7TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 45% of 68?" The solution involves converting 45% to its decimal form, 0.45, and then multiplying it by 68 to arrive at the answer of 30.6. This example introduces a larger percentage and a larger whole number as the base value, demonstrating the scalability of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 7 | Math Example--Percents--Equations with Percents: Example 7TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 45% of 68?" The solution involves converting 45% to its decimal form, 0.45, and then multiplying it by 68 to arrive at the answer of 30.6. This example introduces a larger percentage and a larger whole number as the base value, demonstrating the scalability of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 7 | Math Example--Percents--Equations with Percents: Example 7TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 45% of 68?" The solution involves converting 45% to its decimal form, 0.45, and then multiplying it by 68 to arrive at the answer of 30.6. This example introduces a larger percentage and a larger whole number as the base value, demonstrating the scalability of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 8 | Math Example--Percents--Equations with Percents: Example 8TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 52.3% of 36.9?" The solution involves converting 52.3% to its decimal equivalent, 0.523, and then multiplying it by 36.9 to obtain the result of 19.2987. This example introduces both a decimal percentage and a decimal base number, adding complexity to the calculation and showcasing the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 8 | Math Example--Percents--Equations with Percents: Example 8TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 52.3% of 36.9?" The solution involves converting 52.3% to its decimal equivalent, 0.523, and then multiplying it by 36.9 to obtain the result of 19.2987. This example introduces both a decimal percentage and a decimal base number, adding complexity to the calculation and showcasing the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 8 | Math Example--Percents--Equations with Percents: Example 8TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 52.3% of 36.9?" The solution involves converting 52.3% to its decimal equivalent, 0.523, and then multiplying it by 36.9 to obtain the result of 19.2987. This example introduces both a decimal percentage and a decimal base number, adding complexity to the calculation and showcasing the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 8 | Math Example--Percents--Equations with Percents: Example 8TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 52.3% of 36.9?" The solution involves converting 52.3% to its decimal equivalent, 0.523, and then multiplying it by 36.9 to obtain the result of 19.2987. This example introduces both a decimal percentage and a decimal base number, adding complexity to the calculation and showcasing the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 8 | Math Example--Percents--Equations with Percents: Example 8TopicSolving Equations DescriptionThis math example demonstrates solving percent equations by asking "What is 52.3% of 36.9?" The solution involves converting 52.3% to its decimal equivalent, 0.523, and then multiplying it by 36.9 to obtain the result of 19.2987. This example introduces both a decimal percentage and a decimal base number, adding complexity to the calculation and showcasing the versatility of the percent-to-decimal conversion method. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 9 | Math Example--Percents--Equations with Percents: Example 9TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 150% of 8?" The solution involves converting 150% to its decimal form, 1.5, and then multiplying it by 8 to get the result of 12. This example introduces a percentage greater than 100%, demonstrating how the method applies consistently even when dealing with percentages that represent values larger than the whole. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 9 | Math Example--Percents--Equations with Percents: Example 9TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 150% of 8?" The solution involves converting 150% to its decimal form, 1.5, and then multiplying it by 8 to get the result of 12. This example introduces a percentage greater than 100%, demonstrating how the method applies consistently even when dealing with percentages that represent values larger than the whole. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 9 | Math Example--Percents--Equations with Percents: Example 9TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 150% of 8?" The solution involves converting 150% to its decimal form, 1.5, and then multiplying it by 8 to get the result of 12. This example introduces a percentage greater than 100%, demonstrating how the method applies consistently even when dealing with percentages that represent values larger than the whole. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 9 | Math Example--Percents--Equations with Percents: Example 9TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 150% of 8?" The solution involves converting 150% to its decimal form, 1.5, and then multiplying it by 8 to get the result of 12. This example introduces a percentage greater than 100%, demonstrating how the method applies consistently even when dealing with percentages that represent values larger than the whole. |
Solving Percent Equations |
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Math Example--Percents--Equations with Percents: Example 9 | Math Example--Percents--Equations with Percents: Example 9TopicSolving Equations DescriptionThis math example focuses on solving percent equations, specifically asking "What is 150% of 8?" The solution involves converting 150% to its decimal form, 1.5, and then multiplying it by 8 to get the result of 12. This example introduces a percentage greater than 100%, demonstrating how the method applies consistently even when dealing with percentages that represent values larger than the whole. |
Solving Percent Equations |
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Math Example--Percents--Percent Change--Example 1 | Math Example--Percents--Percent Change--Example 1
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 1 | Math Example--Percents--Percent Change--Example 1
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 1 | Math Example--Percents--Percent Change--Example 1
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 10 | Math Example--Percents--Percent Change--Example 10
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 10 | Math Example--Percents--Percent Change--Example 10
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 10 | Math Example--Percents--Percent Change--Example 10
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 2 | Math Example--Percents--Percent Change--Example 2
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 2 | Math Example--Percents--Percent Change--Example 2
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 2 | Math Example--Percents--Percent Change--Example 2
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 3 | Math Example--Percents--Percent Change--Example 3
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 3 | Math Example--Percents--Percent Change--Example 3
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 3 | Math Example--Percents--Percent Change--Example 3
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 4 | Math Example--Percents--Percent Change--Example 4
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 4 | Math Example--Percents--Percent Change--Example 4
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 4 | Math Example--Percents--Percent Change--Example 4
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 5 | Math Example--Percents--Percent Change--Example 5
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 5 | Math Example--Percents--Percent Change--Example 5
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 5 | Math Example--Percents--Percent Change--Example 5
This is part of a collection of math examples that focus on percents. |
Percents |
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Math Example--Percents--Percent Change--Example 6 | Math Example--Percents--Percent Change--Example 6
This is part of a collection of math examples that focus on percents. |
Percents |
