Math, asked by Risha2003, 1 year ago

prove this.................

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Answered by siddhartharao77
1
= \ \textgreater \ \sqrt{ \frac{cosecA+1}{cosecA-1} }

= \ \textgreater \ \sqrt{ \frac{cosecA + 1}{cosecA - 1} * \frac{cosecA+ 1}{cosecA+1} }

= \ \textgreater \ \frac{(cosecA+1)^2}{cosec^2A - 1}

= \ \textgreater \ \sqrt{ \frac{(cosecA+1)^2}{cot^2A} }

= \ \textgreater \ \frac{cosecA+1}{cotA}

= \ \textgreater \ \frac{ \frac{1}{sinA} + 1 }{ \frac{cosA}{sinA} }

= \ \textgreater \ \frac{ \frac{1 + sinA}{sinA} }{ \frac{cosA}{sinA} }

= \ \textgreater \ \frac{1 + sinA}{cosA}



Hope this helps!

siddhartharao77: :-)
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Risha2003: app
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siddhartharao77: Instead of using brainly from app, Use brainly from PC...Then you will know
Risha2003: okyy..tysm
siddhartharao77: :-)
Answered by Anonymous
1
Hi,

Please see the attached file!



Thanks
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