Proove that:- 1 + sin tita / 1 - sin tita = (sec tita + tan tita )²
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Step-by-step explanation:
1-sin tita = (sec tita + tan) ^2
1+sin tita
L. H. S
1-sin tita
1+sin tita
= ( 1-sin tita) (1-sin tita)
(1+sin tita) (1-sin tita)
= (1-sin tita)^2
(1)^2- (sin tita) ^2
= (1-sin tita) ^2
1-sin^2 tita
=(1-sin tita)^2
cos^2 tita
= ( 1-sin tita ) ^ 2
( cos tita )
=( 1 - sin tita )
( cos tita cos tita )
(sec tita - tan tita) ^2
Therefore,
1-sin tita = (sec tita -tan tita) ^2
1+sin tita
L. H. S. = R. H. S
Hence proved.
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