Explain the behavior of the graph of sine, cosine, and tangent just like the picture below

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Transcribed Image Text:

Behavior of the graph: Cot is an odd function, cot(-x)=-cot(x), thus, the graph is symmetrical about the origin. Wherever the tangent is zero, the cotangent will have a vertical asymptote; wherever the tangent has a vertical asymptote, the cotangent will have a zero. From the graph shown above, it can be observed that each curve is leaning towards its specified asymptotes (the zeroes of the tangent wave). As the coefficient (multiplier) increases, the narrower the curve would be. Behavior of the graph: Cot is an odd function, cot(-x)=-cot(x), thus, the graph is symmetrical about the origin. Wherever the tangent is zero, the cotangent will have a vertical asymptote; wherever the tangent has a vertical asymptote, the cotangent will have a zero. From the graph shown above, it can be observed that each curve is leaning towards its specified asymptotes (the zeroes of the tangent wave). As the coefficient (multiplier) increases, the narrower the curve would be.

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Tan sine cos so when coS cose is 0 when e 2n12 where n 012 0 tane ... View the full answer