prove that cos alpha × cosec alpha×√sec alpha-1=1
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secα+cosecα=−(−p)=p
Alsosecαcosecα=q
⇒sinαcosα=1q
From (1) and (2)
sinα+cosα=psinαcosα=pq
squaring, we get
1+2sinαcosα=p2q2⇒1+2q=p2q2
⇒p2=q(q+2)
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