To estimate \( 3 \times \pi \), we can use the fact that \( \pi \) is approximately \( 3.14 \).
Calculating \( 3 \times \pi \): \[ 3 \times \pi \approx 3 \times 3.14 = 9.42 \]
Now we can compare this with the given options:
- 917
- 9 and 1 seventh (which is approximately 9.14)
- 937
- 9 and 3 sevenths (which is approximately 9.43)
- 647
- 6 and 4 sevenths (which is approximately 6.57)
- 637
The best estimate for \( 3 \times \pi \approx 9.42 \) is 9 and 3 sevenths (since it is the closest approximation).
So the correct response is: 9 and 3 sevenths.