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classify the angle pair \\( \\angle glh \\) and \\( \\angle klj \\). no…

Question

classify the angle pair \\( \angle glh \\) and \\( \angle klj \\).
nonadjacent and complementary
adjacent and complementary
nonadjacent and neither complementary nor
supplementary
a linear pair

Explanation:

Step1: Check if angles are adjacent

Adjacent angles share a common side and vertex. \( \angle GLH\) and \( \angle KLJ\) do not share a common side, so they are non - adjacent.

Step2: Check if angles are complementary or supplementary

Complementary angles sum to \(90^{\circ}\), supplementary to \(180^{\circ}\). \( \angle GLH = 60^{\circ}\), \( \angle KLJ=50^{\circ}\). \(60 + 50=110
eq90\) and \(110
eq180\)

Answer:

Nonadjacent and neither complementary nor supplementary