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In the figure, sin ∠MQP = .

cos R and sin N
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7 Answers

J
Jayce Wintheiser

Feb 20, 2025

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

Feb 20, 2025

we know thatin the right triangle MNRBecause --------> by complementary anglessosin ∠MQP=thereforethe answer is the option D. Cos R and Sin N... Show More
0
J
Jayce Wintheiser

Feb 20, 2025

we know thatin the right triangle MNRBecause --------> by complementary anglesso sin ∠MQP=thereforethe answer is the option D. Cos R and Sin N... Show More
0
J
Jayce Wintheiser

Feb 20, 2025

Sin N  = NM/NRCos R  = NM/NRso answer is D. Cos R and Sin N... Show More
0
J
Jayce Wintheiser

Feb 20, 2025

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".... Show More
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J
Jayce Wintheiser

Feb 20, 2025

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".... Show More
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