1. **State the problem:** We want to estimate how many of the 1300 visitors on Sunday will go to the Social Issues section, based on Saturday's visitor distribution.
2. **Identify the data:** On Saturday:
- Youth Wing visitors = 384
- Social Issues visitors = 389
- Fiction and Literature visitors = 495
3. **Calculate total visitors on Saturday:**
$$384 + 389 + 495 = 1268$$
4. **Find the proportion of visitors who went to Social Issues on Saturday:**
$$\frac{389}{1268}$$
5. **Use this proportion to estimate Sunday’s Social Issues visitors:**
$$1300 \times \frac{389}{1268}$$
6. **Calculate the estimate:**
$$1300 \times \frac{389}{1268} = \frac{1300 \times 389}{1268}$$
7. **Simplify the fraction by canceling common factors:**
$$\frac{\cancel{1300} \times 389}{\cancel{1268}}$$
(Note: 1300 and 1268 do not have obvious common factors, so we proceed with decimal approximation.)
8. **Calculate decimal value:**
$$\frac{389}{1268} \approx 0.3067$$
9. **Multiply:**
$$1300 \times 0.3067 \approx 398.7$$
10. **Round to nearest whole number:**
$$399$$
**Final answer:** About 399 people are expected to go to Social Issues on Sunday.
Expected Social Issues C7D59C
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