Which of the following represents a percent increase?         89 kg to 123 kilograms.  137 to 131 8 to 7       3 to 2

To determine which of the changes represents a percent **increase**, we need to compare the initial value to the final value. If the final value is larger than the initial value, then there is an increase. If it is smaller, then it represents a decrease.

Let's evaluate each case:

1. **89 kg to 123 kg**  
   Final value (123) is larger than the initial value (89), so this is an **increase**.

2. **137 to 131**  
   Final value (131) is smaller than the initial value (137), so this is a **decrease**.

3. **8 to 7**  
   Final value (7) is smaller than the initial value (8), so this is a **decrease**.

4. **3 to 2**  
   Final value (2) is smaller than the initial value (3), so this is a **decrease**.

### Conclusion:
The change from **89 kg to 123 kg** represents a **percent increase**.

Would you like me to calculate the exact percent increase?

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**5 Related Questions:**
1. How do you calculate percent increase between two numbers?
2. What are some real-life applications of percent increase?
3. How does percent decrease work?
4. What is the formula for finding percent change?
5. How do you express a percentage change as a decimal?

**Tip:** To find the percent increase, use the formula:  
\[
\text{Percent Increase} = \left( \frac{\text{New Value} - \text{Old Value}}{\text{Old Value}} \right) \times 100
\]

Which of the following represents a percent increase? 89 kg to 123 kilograms. 137 to 131 8 to 7 3 to 2

Learn how to determine percent increase with an example: 89 kg to 123 kg. This guide explains how to identify percent increase by comparing initial and final values. Ideal for students in Grades 6-8 looking to understand percent change concepts.

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