A sporting goods store in Ashland records its yearly revenue in each category of goods. 5% of revenue came from sales of camping equipment. If this information is displayed in a pie chart, what is the measure of the central angle in the "Camping" section?


To find the measure of the central angle for the "Camping" section in the pie chart, you can use the following formula:

\[
\text{Central Angle} = \left(\frac{\text{Percentage of Total Revenue}}{100}\right) \times 360^\circ
\]

Given that 5% of the revenue came from camping equipment, the calculation would be:

\[
\text{Central Angle} = \left(\frac{5}{100}\right) \times 360^\circ = 0.05 \times 360^\circ = 18^\circ
\]

So, the central angle for the "Camping" section in the pie chart is **18 degrees**.

Would you like more details or have any questions?

Here are some related questions you might find helpful:
1. How would the central angle change if the percentage were 10%?
2. What would be the central angle for a category that makes up 25% of the revenue?
3. How can you determine the percentage of revenue if you only know the central angle?
4. If two categories each make up 15% of the revenue, what would be the sum of their central angles?
5. How would the pie chart look if one category made up 50% of the revenue?

**Tip:** Remember that the sum of all central angles in a pie chart is always 360 degrees, representing 100% of the data.

A sporting goods store in Ashland records its yearly revenue in each category of goods. 5% of revenue came from sales of camping equipment. If this information is displayed in a pie chart, what is the measure of the central angle in the 'Camping' section?

Learn how to calculate the central angle for the 'Camping' section in a pie chart, given that 5% of the total revenue came from camping equipment sales. This problem covers key geometry concepts and is suitable for students in Grades 6-8.

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