if secA+tanA=m show that sinA={(m×m)-1}÷{(m×m)+1}
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Step-by-step explanation:
if sec a + tan a = m
then sec a - tan a = 1/m
so if we add
2sec a = m + 1/m
sec a = m^2 + 1 / 2m
so cos a = 2m / 1 + m^2 sin a = √ 1 - cos^2 a
so sin a = m^ - 1 / m^2+1
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