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All functions are constructive in the first quadrant, solely $\sin$ is optimistic in the second quadrant, solely $\tan$ is optimistic within the third, and solely $\cos$ is constructive in the fourth quadrant. Your cosine values are the identical fractions above, but in descending degree order. This trick will provide the sine, cosine and tangent values for all 5. In other words, $\sec\theta$ is the size of the secant line between the origin and the vertical tangent line, and $\tan\theta$ is the size of the vertical tangent line between the horizontal axis and the secant line.

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Now you want to examine that behavior to a standard graph of sin and cos to resolve which one matches that need. Take a take a glance at what the worth of x is in your picture at the start line and then what happens as t will increase. Thus, the standard parameterization should be modified to accommodate your situation. In general, suppose that you're rotating about the origin clockwise via an angle $\theta$. For instance, I actually have a radius r of 12 and a rotation θ of 115 levels. Hold in mind, this rotation could probably be wherever between zero and 360 degrees.