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OpenStudy (anonymous):
Trigonometry. Rationalize the numerator. Assume that all radicands are nonnegative.
3+sin y/3-sin y (all under one square root)
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OpenStudy (anonymous):
thinking of multiplying both numerator and denominator by 3+siny? then change sin^2 to 1-cos^2, dunno
OpenStudy (anonymous):
ohh sqrt() did not see that, let me write it down!
OpenStudy (anonymous):
anyone helping?
OpenStudy (anonymous):
trying to find some paper grr
OpenStudy (phi):
Is this the problem
\[ \sqrt{\frac{3+sin(y)}{3-sin(y))} } \]
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OpenStudy (anonymous):
yes that's how it looks
OpenStudy (phi):
Rationalize the numerator (normally people rationalize the denominator)
multiply top and bottom by sqrt(3+sin(y))
OpenStudy (anonymous):
doing that, but i get to 3+siny/sqrt(cos^2x+8)
OpenStudy (anonymous):
hmmm, think u need to do it like
sqrt\[((\sqrt(3+sinx)/\sqrt(3-sinx))*(\sqrt(3-sinx)/\sqrt(3-sinx))\]
OpenStudy (anonymous):
so then is it sqrt() 9+sin^2/9-sin^2y ???
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OpenStudy (anonymous):
so u get to
\[\sqrt(9-\sin^2 x)/(3-\sin x)\]
OpenStudy (anonymous):
that is it! this is the answer, no square root at the denominator
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