if sinA = x/y , prove that (cosA+ cotA)xy = x √(y^2 - x^2) + √y(y^2-x^2)
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Step-by-step explanation:
sinA = x/y
use Pythagoras theorem
cosA = (√y² - x²)/y
cotA = (√y² - x²)/x
(cosA + cotA)xy .............(1)
put the values of cosA and cotA in equation (1)
{(√y² - x²)/y + (√y² - x²)/x}xy
(√y² - x²)x + (√y² - x²)y
hence prove
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