II cordnent [sinθ×cosecθ+4e] [90+θ)
\[
\begin{array}{l}
\sin [90+\theta]=+\cos \theta \\
\cos [90+\theta]=-\sin \theta \\
\tan [90+\theta]=-\cot \theta \\
\cot [90+\theta]=-\tan \theta
\end{array}
\]
Video solution 1: II cordnent [sinθ×cosecθ+4e] [90+θ)
\[
\begin{array}{l}
\sin [90+\theta]=+\cos \theta \\
\cos [90+\theta]=-\sin \theta \\
\tan [90+\theta]=-\cot \theta \\
\cot [90+\theta]=-\tan \theta
\end{array}
\]
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sin(90-θ)=?
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zeroes are sqrt{2}, quad-sqrt{2} . prove that begin{array}{ll}{frac{cos (90- theta)}{1+sin (90-theta)}+frac{1+sin (90-theta)}{cos (90-theta)}} & {=2 csc theta} {frac{A P}{31} cdot operatorname{If} A text { and } B operatorname{are}(-2,-2) text { and }(2
cos(90−θ)sec(90−θ)tanθ/cosec (90−θ)sin(90−θ)cot(90−θ)+tan(90