The problem seems to be missing some information or there might be a typo. However, if you're asking how to find the length of a minor arc given the central angle and the radius of the circle, here's how you do it:

1. First, you need to know that the circumference of a circle is given by the formula C = 2πr, where r is the radius of the circle. In this case, the radius is 3ft, so the total circumference of the circle is C = 2π(3ft) = 6πft.

2. The length of an arc (either minor or major) is a fraction of the total circumference. The fraction is determined by the ratio of the central angle to 360° (since there are 360° in a circle).

3. Given that the central angle is 140°, the fraction of the total circumference that the minor arc WX represents is 140°/360° = 7/18.

4. Therefore, the length of the minor arc WX is (7/18) of the total circumference, which is (7/18)*6πft = 7π/3 ft.

So, the length of the minor arc WX is 7π/3 ft.

Question

The problem seems to be missing some information or there might be a typo. However, if you're asking how to find the length of a minor arc given the central angle and the radius of the circle, here's how you do it:

1. First, you need to know that the circumference of a circle is given by the formula C = 2πr, where r is the radius of the circle. In this case, the radius is 3ft, so the total circumference of the circle is C = 2π(3ft) = 6πft.

2. The length of an arc (either minor or major) is a fraction of the total circumference. The fraction is determined by the ratio of the central angle to 360° (since there are 360° in a circle).

3. Given that the central angle is 140°, the fraction of the total circumference that the minor arc WX represents is 140°/360° = 7/18.

4. Therefore, the length of the minor arc WX is (7/18) of the total circumference, which is (7/18)*6πft = 7π/3 ft.

So, the length of the minor arc WX is 7π/3 ft.

Knowee AI · Accepted Answer

The problem seems to be missing some information or there might be a typo. However, if you're asking how to find the length of a minor arc given the central angle and the radius of the circle, here's how you do it:

1. First, you need to know that the circumference of a circle is given by the formula C = 2πr, where r is the radius of the circle. In this case, the radius is 3ft, so the total circumference of the circle is C = 2π(3ft) = 6πft.

2. The length of an arc (either minor or major) is a fraction of the total circumference. The fraction is determined by the ratio of the central angle to 360° (since there are 360° in a circle).

3. Given that the central angle is 140°, the fraction of the total circumference that the minor arc WX represents is 140°/360° = 7/18.

4. Therefore, the length of the minor arc WX is (7/18) of the total circumference, which is (7/18)*6πft = 7π/3 ft.

So, the length of the minor arc WX is 7π/3 ft.

The circle below has center V, and its radius is 3ft. Given that =m∠WVX140°, find the length of the minor arc WX.Give an exact answer in terms of π, and be sure to include the correct unit in your answer.

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