Proove that:- 1 + sin tita / 1 - sin tita = (sec tita + tan tita )²Pl

1.	Proove that:- 1 + sin tita / 1 - sin tita = (sec tita + tan tita )²Please answer as soon as possible
Answer» Step-by-step EXPLANATION: Solving RHS (sec theta + TAN theta )² = sec²theta + 2 × sec theta × tan theta + tan² theta = 1/cos² theta + 2× (1/COS theta )× (sin theta / cos theta ) + sin² theta / cos² theta = 1/cos²theta + 2SIN theta / cos²theta + sin²theta / cos²theta = (1+2sintheta + sin²theta )/cos²theta =( 1 + sintheta )²/(1 - sin²theta ) By using algebraic formulae , we get , (1+sintheta ) ( 1+sintheta ) / (1 - sintheta )(1+ sintheta) = (1+ sintheta )/ (1 - sin theta )

Proove that:- 1 + sin tita / 1 - sin tita = (sec tita + tan tita )²Please answer as soon as possible

Answer»

Step-by-step EXPLANATION:

Solving RHS

(sec theta + TAN theta )²

= sec²theta + 2 × sec theta × tan theta + tan² theta

= 1/cos² theta + 2× (1/COS theta )× (sin theta / cos theta ) + sin² theta / cos² theta

= 1/cos²theta + 2SIN theta / cos²theta + sin²theta / cos²theta

= (1+2sintheta + sin²theta )/cos²theta

=( 1 + sintheta )²/(1 - sin²theta )

By using algebraic formulae , we get ,

(1+sintheta ) ( 1+sintheta ) / (1 - sintheta )(1+ sintheta)

= (1+ sintheta )/ (1 - sin theta )

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Proove that:- 1 + sin tita / 1 - sin tita = (sec tita + tan tita )²Please answer as soon as possible ​

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Proove that:- 1 + sin tita / 1 - sin tita = (sec tita + tan tita )²Please answer as soon as possible