The problem seems to be missing some information or the information is not clearly stated. However, I'll provide a general solution based on the given information.

1. First, we need to find the measure of the minor arc WX. Since ∠WVX is 160°, the measure of arc WX is also 160° because the measure of an arc formed by an angle at the center of a circle is equal to the measure of the angle.

2. The measure of the major arc WYX is the difference between 360° (the total degrees in a circle) and the measure of the minor arc WX. So, the measure of the major arc WYX is 360° - 160° = 200°.

3. The length of an arc is given by the formula (n/360) * 2πr, where n is the measure of the arc in degrees and r is the radius of the circle.

4. Substituting the given values into the formula, we get (200/360) * 2π * 9 = 10π yd.

So, the length of the major arc WYX is 10π yards.

Question

The problem seems to be missing some information or the information is not clearly stated. However, I'll provide a general solution based on the given information.

1. First, we need to find the measure of the minor arc WX. Since ∠WVX is 160°, the measure of arc WX is also 160° because the measure of an arc formed by an angle at the center of a circle is equal to the measure of the angle.

2. The measure of the major arc WYX is the difference between 360° (the total degrees in a circle) and the measure of the minor arc WX. So, the measure of the major arc WYX is 360° - 160° = 200°.

3. The length of an arc is given by the formula (n/360) * 2πr, where n is the measure of the arc in degrees and r is the radius of the circle.

4. Substituting the given values into the formula, we get (200/360) * 2π * 9 = 10π yd.

So, the length of the major arc WYX is 10π yards.

Knowee AI · Accepted Answer

The problem seems to be missing some information or the information is not clearly stated. However, I'll provide a general solution based on the given information.

1. First, we need to find the measure of the minor arc WX. Since ∠WVX is 160°, the measure of arc WX is also 160° because the measure of an arc formed by an angle at the center of a circle is equal to the measure of the angle.

2. The measure of the major arc WYX is the difference between 360° (the total degrees in a circle) and the measure of the minor arc WX. So, the measure of the major arc WYX is 360° - 160° = 200°.

3. The length of an arc is given by the formula (n/360) * 2πr, where n is the measure of the arc in degrees and r is the radius of the circle.

4. Substituting the given values into the formula, we get (200/360) * 2π * 9 = 10π yd.

So, the length of the major arc WYX is 10π yards.

The circle below has center V, and its radius is 9yd. Given that =m∠WVX160°, find the length of the major arc WYX.Give an exact answer in terms of π, and be sure to include the correct unit in your answer.WXV160°YLengthofmajorarcWYX:

Question

Solution

Similar Questions

Upgrade your grade with Knowee