How do you find the sine, cosine, and tangent values on the unit circle? Provide an example
@imqwerty
cos is x and sin is y, so you would look up your angle in the unit circle and the coordinate pair is (cos,sin)
take the example of 45 degrees or pi/4 the cosine of pi/4 is \[\frac{ \sqrt{2} }{ 2 }\] and the sine of pi/4 is the same
where does the tangent come into this? @stephanos100
tangent is sin/cos so in the case of pi/4, it would be 1
Still need help?
Yes I'm a little confused @Loser66
ok, be patient, please. First off, pi/4 That is 1 pi divided by 4, 2pi divided by 8,you have this pic. |dw:1462751767556:dw|
|dw:1462751834968:dw| That is values of cos and sin for pi /4
|dw:1462751934195:dw|So all of values of those points are the same, so that you have \((\sqrt2/2,\sqrt 2/2)\) for 4 points. BUT different signs.
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