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**1.**  Find central angle using the data from the pie chart given below:

The pie chart displays various categories with their corresponding percentages. To find the central angle for each category, you can use the formula:

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

Let's calculate the central angles for each category using the given percentages:

- **Food (25%)**
- **Education for children (15%)**
- **Savings (15%)**
- **House rent (10%)**
- **Clothes (10%)**
- **Others (20%)**
- **Transport (5%)**

I'll now compute the central angles for each section.Here are the central angles for each category based on the pie chart:

- **Food (25%)**: \(90^\circ\)
- **Education for children (15%)**: \(54^\circ\)
- **Savings (15%)**: \(54^\circ\)
- **House rent (10%)**: \(36^\circ\)
- **Clothes (10%)**: \(36^\circ\)
- **Others (20%)**: \(72^\circ\)
- **Transport (5%)**: \(18^\circ\)

Would you like further details or have any questions?

Here are 5 related questions to explore further:
1. How do you calculate the percentage if the central angle is given?
2. What is the sum of all the central angles in a pie chart?
3. How would the central angle change if the percentage for food was increased to 30%?
4. Can you calculate the fraction each category represents of the total?
5. How would the pie chart look if the percentage for 'Others' was divided equally among 'Savings' and 'Transport'?

**Tip:** Always ensure that the total percentage in a pie chart sums to 100% to avoid errors in calculations.

Find the central angle using the data from the pie chart given below:

Learn how to calculate central angles for different categories in a pie chart. This problem uses the formula 'Central Angle = (Percentage / 100) * 360°'. Categories include Food, Education, Savings, and more, with percentages ranging from 5% to 25%. Suitable for students in Grades 5-7.

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