if sin theta+costheta=p, then show that p square minus 1 by 2= sintheta×costheata
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p = sin theta + cos theta
p square = sin square theta + cos square theta + 2sintheta.costheta
p square = 1 + 2.sin theta.cos theta
p square - 1 = 2.sin theta.cos theta
p square -1/2 = sin theta.cos theta
the key is,
sin square theta + cos square theta = 1
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