If `alpha+beta-gamma=pi`, then `sin^(2)alpha=sin^(2)beta-sin^(2)gamma` is equal to

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If `alpha+beta-gamma=pi` and `sin^2alpha+sin^2beta-sin^2gamma=lambda sinalpha sinbeta cosgamma If `alpha+beta-gamma=pi` and `sin^2alpha+sin^2beta-sin^2gamma=lambda sinalpha sinbeta cosgamma
If `alpha + beta+gamma=pi`, prove that `sin^2 alpha + sin^ beta - sin^2 gamma` = `2sinalpha sinbeta If `alpha + beta+gamma=pi`, prove that `sin^2 alpha + sin^ beta - sin^2 gamma` = `2sinalpha sinbeta
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|class11| |shorts| |youtubeshorts | |sin ^(2) alpha sin ^(2) betasin ^(2) gamma=| |class11| |shorts| |youtubeshorts | |sin ^(2) alpha sin ^(2) betasin ^(2) gamma=|
If `alpha+beta+gamma=2pi` then If `alpha+beta+gamma=2pi` then