Math, asked by shahadkt123, 10 months ago

Given that sinA = 5/13 and cosB = -4/5, where A and B are in the same quadrant, What is the value of cosA?

Answers

Answered by AGENT0584
0
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Answered by mahto1506nikesh
0

Answer:  cosA= -12/13

Step-by-step explanation:

Sin is positive and cos is negative means A and B lies in the 2nd Quadrant.

sin²A+cos²A=1

25/169+cos²A=1

cos²A=1-25/169

cos²A=144/169

So, the value of cosA could be 12/13 or -12/13

Since, A lies in the 2nd quadrant value of cos A will be negative.

So, ans will be -12/13

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