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Prove that sin(3x)-sinx=2cos(2x)sinx , Hence solve for x if x E {-180;180}
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We know that:\[\sin(p+q)=\sin(p)\cos(q)+\cos(p)\sin(q)\] and also know that\[\sin(p-q)=\sin(p)\cos(q)-\cos(p)\sin(q)\]Then:\[\sin(p+q)-\sin(p-q)=2\cos(p)\sin(q)\]And in our case (p+q)=3x and (p-q)=x ---->p=2x and q=x ---->sin(3x)-sin(x)=2cos(2x)sin(x)
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