if A and B are acute angles of right angled triangle ABC, right angled at C, prove that sin square A + Sin square B =1
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sin A=(BC/AB)
sin B=(AC/AB)
NOW FROM EQUATION WE HAV
(BC/AB)^2 + (AC/AB)^2
THEREFORE,
(BC^2 + AC^2)/AB^2 SINCE, BY PYTHAGORES THEROREM WE GET
= (AB)^2/(AB)^2
=1
PROVED
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