If tan^2 atan^2 b+tan^2 btan^2 c+tan^2 ctan^2 a +2tan^2 atan^2 btan^2 c=1 then find the value of: sin^2 a+sin^2 b+sin^2 c


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Question Number 29131 by $@ty@m last updated on 04/Feb/18

$I f \tan^{2} a \tan^{2} b + \tan^{2} b \tan^{2} c + \tan^{2} c \tan^{2} a$ $+ {2 \tan}^{2} a \tan^{2} b \tan^{2} c = 1$ $t h e n f i n d t h e v a l u e o f :$ $\sin^{2} a + \sin^{2} b + \sin^{2} c$
Commented by $@ty@m last updated on 13/Feb/18

$I h a v e n o a n s w e r$
Commented by $@ty@m last updated on 13/Feb/18

$S o l u t i o n p l e a s e . . .$
	Answered by Tinkutara last updated on 13/Feb/18

	Commented by $@ty@m last updated on 13/Feb/18

	$W o n d e r f u l!!!$ $T h a n k s a l o t!$
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