convert sinA into form of cot A
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cos A = 1 / sec A = 1 / √(1 + tan2A) = 1 / √(1 + 1/cot2 A) = 1 / √[(cot2 A + 1)/cot2 A)] = 1 / √[(cot2 A + 1)] / (cot A) = (cot A) / √[(cot2 A + 1)]
Therefore, cos A in terms of cot A is (cot A) / √[(cot2 A + 1)].
Therefore, cos A in terms of cot A is (cot A) / √[(cot2 A + 1)].
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