cos( 3π\4+x) - cos ( 3π\4-x) = -√2 sinx
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Answered by
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Step-by-step explanation:
l.h.s
= cos(3π\4+x)-cos(3π\4-x)
= -2sin{(3π\4+x) + (3π\4 - x)} .sin{(3π\4+x)-(3π\4-x) }
2 2
= -2sin(3π\4)sinx
= -2sin(π-π\4)sinx
= -2sinπ\4sinx
= -2*1 * sinx
√2
= -√2sinx
= r.h.s
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