If Sin A = (8/17), then what is the value of CotA + SecA?
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Correct answer: B
Explanation
The correct answer is option 2 i.e.
sinA = 8/17 (perpendicular/hypotenuse)
base2 = hypotenuse2 - perpendicular2
base2 = 172 - 82 = 289 - 64 = 225
base = 15
cosA = 15/17
secA = 1/cosA = 17/15
cotA = cosA/sinA = 15/8
cotA + secA = 15/8 + 17/15 = (225 + 136)/120 = 361/120 =