Question

answer attempt 1 out of 2

$g=\square{}^{circ}$ $h=\square{}^{circ}$
$k=\square{}^{circ}$ $m=\square{}^{circ}$

Explanation:

Step1: Find \(h\)

Vertical angles are equal. So \(h = 63^{\circ}\)

Step2: Find \(g\)

\(g\) and \(h\) are supplementary (\(g + h=180^{\circ}\)). So \(g=180 - 63=117^{\circ}\)

Step3: Find \(m\)

Vertical angles are equal. So \(m = 29^{\circ}\)

Step4: Find \(k\)

\(k\) and \(m\) are supplementary (\(k + m=180^{\circ}\)). So \(k=180 - 29=151^{\circ}\)

Answer:

\(g = 117^{\circ}\), \(h = 63^{\circ}\), \(k = 151^{\circ}\), \(m = 29^{\circ}\)