Prove rightarrow sin (90^{o}-theta)cos (90^{o}-theta)=dfrac {tan theta}{1+tan ^{2}theta}

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सिद्ध कीजिए कि `(1+tan^(2)theta) . cos theta . cos (90^(@) - theta) = tan theta`

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Prove that Prove that ( cos ( 90 - mathrm { A } ) cdot sin ( 90 - mathrm { A } ) ) ( tan ( 90 - A ) quad = sin ^ { 2 } A ) ( mathbf { P } ) ( frac { 1 } { 1 + cos theta } + frac { 1 } { 1 - cos theta } = 2 csc ^ { 2 } theta )

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sin left(90^{circ}-thetaright) cos left(90^{circ}-thetaright)=frac{tan theta}{1+tan ^{2} theta}

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If sin(θ) = 12/13 and cos(θ)= 5/13. What is tan(θ)?

Prove that : (i) `sinthetacos(90^(@)-theta)+sin(90^(@)-theta)costheta=1`

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