of triangle ABC then show that sin b + c by 2 is equal to Cos A by 2
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Step-by-step explanation:
In a triangle:
‹A + ‹B + ‹C = 180
‹A= 180-‹B-‹C
dividing both sides by 2
‹A /2= (180-‹B-‹C)/2
‹A/2= 90- (‹b+‹c)/2
cos a/2=cos[90-(‹b+‹c)/2]
cos(90-x) = sin x
cos a/2=sin (‹b+‹c)/2
hence proved
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