The lines L1 and L2 are parallel lines cut by a transversal. If the measure of one of the corresponding angles is 75°, then what is the measure of the other corresponding angle?
Given:
Lines L1 and L2 are parallel
They are cut by a transversal
One of the corresponding angles = 75°
Required: Measure of the other corresponding angle.
Concept Used:
When two parallel lines are cut by a transversal, corresponding angles are equal.
Solution:
Given corresponding angle = 75°
Other corresponding angle = 75° (by the property of parallel lines)
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The larger of two supplementary angles is 60° more than the smaller one. The smaller angle (in degree) is:
The larger of two supplementary angles is 62° more than the smaller one. The smaller angle (in degree) is:
The lines L1 and L2 are parallel lines cut by a transversal. If the measure of one of the corresponding angles is 75°, then what is the measure of the other corresponding angle?
Let AB and CD be two parallel lines and PQ be a transversal such that PQ intersects AB at the point R and CD at the point S, respectively. If ∠BRP = (2x + 13)° and ∠DSP = (3x − 22)°, then find ∠CSP.