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The question asks to convert a growth factor into a growth rate.

A **growth factor** of 1.37 means that the quantity grows to 1.37 times its original value. To find the corresponding **growth rate**, we use the following relationship:

\[
\text{Growth rate} = (\text{Growth factor} - 1) \times 100\%
\]

For a growth factor of 1.37:

\[
\text{Growth rate} = (1.37 - 1) \times 100 = 0.37 \times 100 = 37\%
\]

So, a growth factor of 1.37 corresponds to a growth rate of **37%**.

Would you like more details or have any questions about this?

Here are 5 related questions to consider:
1. What is the difference between a growth factor and a growth rate?
2. How would you calculate the growth rate for a factor less than 1?
3. Can a growth rate be negative, and if so, how does it relate to the growth factor?
4. What is the formula for determining a growth factor from a known growth rate?
5. How do compound interest problems relate to growth factors?

**Tip**: When interpreting a growth factor, remember that it shows how many times a quantity has increased (or decreased if less than 1) compared to the original value. Always subtract 1 to find the rate percentage.

A growth factor of 1.37 corresponds to a growth rate of _____%.

Learn how to calculate the growth rate from a growth factor of 1.37, using the formula: Growth rate = (Growth factor - 1) × 100. This concept covers key mathematical areas such as percentages and growth calculations. Suitable for students in Grades 7-9.

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