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Show that this is an identity by using the definitions of the sum and difference formulas for cosine: sin(a)sin(b)=1/2[cos(a-b)-cos(a+b)] And complete these steps: -Reason -Apply the definitions of the sum and difference identities for cosine -Simplify the expressions
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½(cos (a - b) - cos (a + b)) = ½(cos a cos b + sin a sin b - (cos a cos b - sin a sin b)) = ½ (cos a cos b + sin a sin b - cos a cos b + sin a sin b) = ½(2 sin a sin b) = sin a sin b
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How about sin((pi/2)-x)?
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