If sin t + cos t = P , sec t + cosec t = Q , then find
Q ( P - 1 ) ( P + 1 )
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Answer:
sint +cost=p
.
sect+cosect=Q
.
Q(p-1)(p+1)
.
a^2-b^2=(a+b)(a-b)
.
Q(p^2-(1)^2)
.
Q[sin^2t+cos^2t-1]
.
Q(1-1)
::sin^2+cos^2=1
.
sect+cosect×0
=0.
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