In the given figure if angle APB= 15 degree angle QAP = 60 degree, angle of depression of the object P from the point B is: *
15
30
45
60
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the b is 60 degree angel
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Given : angle APB= 15 degree angle QAP = 60 degree,
To Find : angle of depression of the object P from the point B is:
15°
30°
45°
60°
Solution:
in ΔAQP
∠QAP + ∠AQP + ∠QPA = 180° ( Sum of angles of a triangle )
=> 60° + 90° + ∠QPA = 180°
=> ∠QPA = 30°
∠QPB = ∠QPA + ∠APB
=> ∠QPB = 30° + 15°
=> ∠QPB =45°
Angle of depression from point B = ∠QPB alternate angles
=> Angle of depression from point B to object P = 45°
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