In the figure, sin ∠MQP = .

Question

In the provided figure, how is the sine of angle MQP related to the cosine of angle R and the sine of angle N?

Anonymous · Accepted Answer

cos R and sin NStep-by-step explanation:

Anonymous · Answer

we know thatin the right triangle MNR Because --------> by complementary angles sosin ∠MQP=thereforethe answer is the option D. Cos R and Sin N

Anonymous · Answer

we know thatin the right triangle MNRBecause --------> by complementary anglessosin ∠MQP=thereforethe answer is the option D. Cos R and Sin N

Mrs. Noemie Steuber MD · Answer

we know thatin the right triangle MNRBecause --------> by complementary anglesso sin ∠MQP=thereforethe answer is the option D. Cos R and Sin N

Anonymous · Answer

Sin N  = NM/NRCos R  = NM/NRso answer is D. Cos R and Sin N

Anonymous · Answer

The easiest way to get this problem correctly is by calculating the sines and cosines of all the angles in the choices then choosing the correct choice.sin ∠MQP = sin(56) = 0.829cos ∠N = cos(56) = 0.559sin ∠R = sin(34) = 0.559sin ∠N = sin(56) = 0.829cos ∠N = cos(56) = 0.559sin ∠M = sin(90) = 1cos ∠R = cos(34) = 0.828Based on these findings, it is obvious that sin ∠MQP is equal to cos ∠R and sin ∠N.Thus, the correct choice is "d".

Anonymous · Answer

The easiest way to get this problem correctly is by calculating the sines and cosines of all the angles in the choices then choosing the correct choice.sin ∠MQP = sin(56) = 0.829cos ∠N = cos(56) = 0.559sin ∠R = sin(34) = 0.559sin ∠N = sin(56) = 0.829cos ∠N = cos(56) = 0.559sin ∠M = sin(90) = 1cos ∠R = cos(34) = 0.828Based on these findings, it is obvious that sin ∠MQP is equal to cos ∠R and sin ∠N.Thus, the correct choice is "cos R and sin N".

Anonymous

In the figure, sin ∠MQP = .

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