Question
If TV and WY are parallel lines and mWXZ = 58°, what is mVUS?
Answers
GPT-4o mini
Given that lines TV and WY are parallel, we can use the properties of parallel lines and transversals to find the measure of angle \(VUS\).
In this scenario, if \(WX\) is a transversal crossing the parallel lines, then angles \(WXZ\) and \(VUS\) would be alternate interior angles.
Since you have given that \(mWXZ = 58^\circ\), we can say:
\[
mVUS = mWXZ = 58^\circ
\]
Thus, the measure \(mVUS\) is \(58^\circ\).
In this scenario, if \(WX\) is a transversal crossing the parallel lines, then angles \(WXZ\) and \(VUS\) would be alternate interior angles.
Since you have given that \(mWXZ = 58^\circ\), we can say:
\[
mVUS = mWXZ = 58^\circ
\]
Thus, the measure \(mVUS\) is \(58^\circ\).