two parallel lines, w and v, are crossed by two transversals. what is the measure of ∠5? enter your answer in the box. m∠5 =

Question

Accepted Answer

# Explanation:
## Step1: Use the property of parallel lines and transversals
When two parallel lines $w$ and $v$ are cut by a transversal $f$, $\angle5$ and the angle of $78^{\circ}$ are supplementary (consecutive interior angles). But wait, no! Wait, $\angle5$ and the angle adjacent to $78^{\circ}$ (which is $\angle3$) are corresponding angles. Wait, no, $\angle5$ and $\angle3$ are vertical angles? No. Wait, $\angle5$ and the angle of $78^{\circ}$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and the angle of $78^{\circ}$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. Wait, $\angle5$ and $\angle3$ - no. 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Question

Explanation:

Step1: Use the property of parallel lines and transversals

Answer:

Step1: Use the property of parallel lines and transversals