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If sin (B) = -1/3 with B in QIII, find csc (B/2).
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\[\sin \left( \frac{B}{2} \right)=\sqrt{\frac{1-\cos B}{2}}\]
Right, but how does this help find csc?
\[\csc \left( \frac{B}{2} \right)=\frac{1}{\sin \left( \frac{B}{2} \right)}\]
Oh!!! I didn't think about it that way... So, if it's B/2, would I do (-1/3)/2?
no, it doesnt work that way, dividing the angle by 2 is not the same as dividing the value by 2
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Good point. I'm sorry. This stuff is so confusing to me.
given sin B = -1/3, you need to find cos B first, and then plug it in into the half angle formula
Ok... So, to find cos B, I use the formula\[\pm \sqrt{(1+cosB)/2}\]
?
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