terminal point on the unit circle determined by t is the point (-1/3, (2sqrt2)/3), compute and simplify the following: sin (pi - t) i got (2sqrt2)/3 cos( pi + t) -1/3 sec(-t) 3 cot (-pi - t) sqrt2/4 tan (2pi - t) 2sqrt2 are my answers correct? and could someone show me how i'd graph either the cot or tan function?
tan = sine/cosine cot = cosine/sine
Are you referring to graphing on a unit circle or plotting?
For these, you can only plot points
graphing on a unit circle like for ex if i have pi - t, i would show an arrow moving from (1, 0) counterclockwise to (-1, 0) for pi, and then going clockwise to wherever t is at. i know that tan = sin/cos and cot = cos/sin.
The only thing I've ever seen graphed on a unit circle are triangles and corresponding points on the circle. If you're going to do it, the (pi - t) part would be the angle. The unit circle has radius one.
well yeah the arrows are just to show how you got to that point, but what you said is true
i have to leave to my class, but once i get there if i have time i can get back on and continue. if you solve it all, thanks a lot : )
I believe (pi - t) would be in the second quadrant....but it could be in the first as well...depending on how long the length of t is
well, its a unit circle. it has got to be in the second quadrant, neither x or y of t are greater than 1 and we start from (-1, 0).
lol i'd appreciate it though if you could my answers. i have to go. ttyl and thanks
Yes, good job because x is negative.
It would look something like this:
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and that angle from pi to t would be pi - t
Yes, that makes sense. Thx. Could you help me with either cot and tan?
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