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given tan theta=3/√(7) and sec theta < 0, find sin theta and cos theta a. sin theta= 3/4 cos theta= -√(7)/4 b. sin theta=3 cos theta=-√(7) c. sin the-3/4 cos theta=√(7)/4 sin theta=-3/4 cos theta= -√(7)/4
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|dw:1332857475518:dw|
you need h for the rest and that is by pythagoras get \[h=\sqrt{3^2+\sqrt{7}^2}=\sqrt{9+7}=\sqrt{16}=4\]
also keep in mind that tangent is positive but cosine is negative (because secant is) so you must be in quadrant IV
therefore \[\sin(\theta)=-\frac{3}{4}\] etc
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