if p=secA+tanA then prove that sinA=(p2-1)/(p2+1)
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p=secA+tanA
p=1/cosA+sinA/cosA
p=1+sinA/cosA
P^2=(1+sinA)^2/(1+sinA)(1-sinA)
P^2=1+sinA/1-sinA
p^2-p^2.sinA-1=sinA
p^2-1=(p^2+1)(sinA)
p^2-1/p^2+1=sinA
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