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Find the exact value of the expression: csc^-1 ((-2√3)/3) Explain please!
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i think a good first step would be to recognize \(-\frac{2\sqrt{3}}{3}\) as \(-\frac{2}{\sqrt{3}}\)
and also recalling that \(\csc(x)\) is the reciprocal of \(\sin(x)\)
that way, you can ask "do i know an angle whose sine is \(-\frac{\sqrt{3}}{2}\) ? if you do, you are done
|dw:1364180493074:dw|
Oy I didn't think of it that way, so it's π/3?
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this is not tangent
actually it is \(-\frac{\pi}{3}\) because it is negative
Oh right! (:
picture works nice for problems like \[\tan(\cos^{-1}(x))\] i.e.compositions
for these you just sort of have to know the answer
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Thanks again c:
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