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To solve the problem, we need to determine which two scents make up more than two-thirds of the choices displayed in the pie chart.

### Key breakdown of the scents based on the percentages in the chart:
- **Manuka Smoke**: 50%
- **Leather**: 20%
- **Sandalwood**: 11%
- **Musk**: 11%
- **Spice**: 5%
- **Other**: 3%

### To calculate two-thirds:
Two-thirds of 100% is:
\[
\frac{2}{3} \times 100 = 66.67\%
\]

Now, let's add up the percentages of the largest two categories:
- Manuka Smoke: 50%
- Leather: 20%

Total: 
\[
50\% + 20\% = 70\%
\]

Since 70% is more than two-thirds (66.67%), the two scents that make up over two-thirds of the choices are **Manuka Smoke** and **Leather**.

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Would you like any additional details on this? Here are 5 related questions for further practice:
1. What percentage of the choices is made up by the three smallest scents?
2. If the percentage for Musk doubled, how much would it cover?
3. What is the total percentage of scents that are neither Manuka Smoke nor Leather?
4. If "Other" were removed, how would this affect the total percentages of the other categories?
5. What fraction of the pie chart does the "Spice" scent represent?

**Tip**: When analyzing pie charts, always consider how the largest sections contribute to the total to quickly identify major contributors.

Which two scents make up over two thirds of the choices?

Learn how to determine which two scents make up over two thirds of the choices using a pie chart. This problem involves calculating percentages and understanding fractions. Suitable for students in Grades 5-7.

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