if tangent square alpha =1 + 2 tan square bita prove that 2 sin square alpha = 1 + sin squared bita
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tan^2 alpha = 1+ 2 tan^2 beta
sec^2 alpha = 2( 1+ Tan^2 beta)
sec^2 alpha = 2 sec^2 beta
cos^2 beta = 2 cos^2 alpha
1- sin^2 beta = 2 - 2 sin^2 alpha
1+ sin^2 beta = 2 sin^2 alpha
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