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Quote:
@Shrimpy I didn't get it on the test, but I figured it out later Basically, between 0 and pi, the sine wave will repeat n times. Each mini sinewave will intersect the regular sin(x) wave twice (once on the up and once on the down) unless the two waves become tangent to each other at a peak or trough. You add up all the intersections with simple arithmetic series and then subtract the tangent exceptions. The two can potentially become tangent at pi/2 and 3pi/2 sin(nx) = 1 and x = pi/2 only when n = 1 + 4r sin(nx) = -1 and x = 3pi/2 only when n = 1 + 4r so whenever n = 1 + 4r, you have to subtract a pair from the big sum and you should get the answer
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