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Apply the sum and difference formula for sine to simplify the left hand side of the equation sin(x+pi/4) - sin(x-pi/4)=1 I seem to get 0..
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\[\sqrt{2}\cos x\]=1
\[\large \sin(x+\pi/4) - \sin(x-\pi/4)=1\]Applying the sum and difference formulas gives us,\[\large \sin x \cos(\pi/4)+\cos x \sin(\pi/4)-\sin x \cos(\pi/4)\color{red}{+}\cos x \sin(\pi/4)=1\] Does yours look like this? Pay attention to that RED plus sign, did you get that one setup correctly?
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