prove that (sec^3θ/sec^2θ-1)+(cosec^3θ/cosec^2θ-1)=secθcosecθ(secθ+cosecθ)

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Sakshi · Answer

Sec^3theta/tan^2theta +cosec^3theta/cot^2theta because sec^2theta-1=tan^2theta after this put sectheta =1/costheta and tantheta=sintheta/costheta. And cosectheta=1/sintheta and. costheta=costheta/sintheta

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prove that (sec^3θ/sec^2θ-1)+(cosec^3θ/cosec^2θ-1)=secθcosecθ(secθ+cosecθ)

prove that (sec^3θ/sec^2θ-1)+(cosec^3θ/cosec^2θ-1)=secθcosecθ(secθ+cosecθ)

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prove that (sec^3θ/sec^2θ-1)+(cosec^3θ/cosec^2θ-1)=secθcosecθ(secθ+cosecθ)

prove that (sec^3θ/sec^2θ-1)+(cosec^3θ/cosec^2θ-1)=secθcosecθ(secθ+cosecθ)

1 Answers

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