If sinA=1/3 show that cosA cosecA+tanAsecA=16_/root-2+3/8
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Answer:
2√2 + 3/8
Note : Please check the question or correct the answer
Step-by-step explanation:
given sin A = 1/3 (which is opp/hyp )
by pythagorous theorem, adj = √(3²-1²) = √8 = 2√2
=> cos A = adj/hyp = (2√2) / 3 ;
tan A = opp/adn = 1 / (2√2) ;
cosec A = 1/sin A = 3; sec A = 1/cos A = 3 /(2√2)
So, cosA cosecA+tanAsecA
= [ (2√2) / 3] [3] + [1 / (2√2)] [3 /(2√2)]
= 2√2 + 3/8
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