If tan((π/2)+(y/2))= tan³((π/2)+(x/2)), prove that siny/sinx=( 3+ sin²x)/(1+3sin²x)

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If tan((π/2)+(y/2))= tan³((π/2)+(x/2)), prove that siny/sinx=( 3+ sin²x)/(1+3sin²x)

If tan((π/2)+(y/2))= tan³((π/2)+(x/2)), prove that siny/sinx=( 3+ sin²x)/(1+3sin²x)

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If tan((π/2)+(y/2))= tan³((π/2)+(x/2)), prove that siny/sinx=( 3+ sin²x)/(1+3sin²x)

If tan((π/2)+(y/2))= tan³((π/2)+(x/2)), prove that siny/sinx=( 3+ sin²x)/(1+3sin²x)

1 Answers

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