if tan A= 1, then find the value of 2sinAcosA
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Answer:
Hey there,
tan A = 1
A = 45°
2sin A cos A = sin 2A
2sin A cos A = sin 2×45°
2sin A cos A = sin 90°
2sin A cos A = 1
2sin A cos A = tan A
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Answered by
1
tanA= 1
here, A=45°
2sinA×cosA= sin²A
2sinA×cosA= sin²×45°
2sinA×cosA= sin 90°
2sinA×cosA=1
2sinA×cosA=tanA
Hence,proved
Here is your answer
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