? Decrease by 40% Lesson Synthesis 14.4 Describe a strategy for determining the input when you know the percent change and the output. Use this example if it helps you to explain your thinking. Share With Class

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
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# Lesson Synthesis

### Task:
Describe a strategy for determining the input when you know the percent change and the output. Use this example if it helps you to explain your thinking.

### Example:
There is a conveyor belt illustration depicting a process where an unknown input value decreases by 40%, resulting in an output value of 14.4. 

#### Illustration Details:
- **Left Side:** A box with a question mark represents the unknown input value.
- **Middle:** A mechanism labeled "Decrease by 40%" processes the input.
- **Right Side:** The output value of 14.4 appears after the process.

#### Thought Exercise:
To find the original input, consider using the formula for percentage decrease:

\[ \text{Original Value} = \frac{\text{Output Value}}{1 - \frac{\text{Percentage Decrease}}{100}} \]

For this example, compute:

\[ \text{Original Value} = \frac{14.4}{1 - 0.4} \]

This thought process will help in determining strategies for solving similar problems.
Transcribed Image Text:# Lesson Synthesis ### Task: Describe a strategy for determining the input when you know the percent change and the output. Use this example if it helps you to explain your thinking. ### Example: There is a conveyor belt illustration depicting a process where an unknown input value decreases by 40%, resulting in an output value of 14.4. #### Illustration Details: - **Left Side:** A box with a question mark represents the unknown input value. - **Middle:** A mechanism labeled "Decrease by 40%" processes the input. - **Right Side:** The output value of 14.4 appears after the process. #### Thought Exercise: To find the original input, consider using the formula for percentage decrease: \[ \text{Original Value} = \frac{\text{Output Value}}{1 - \frac{\text{Percentage Decrease}}{100}} \] For this example, compute: \[ \text{Original Value} = \frac{14.4}{1 - 0.4} \] This thought process will help in determining strategies for solving similar problems.
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