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How do I solve cos(2arcsin 2x) with a triangle? (Or just in general how to solve it.
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\[\cos (2\sin^{-1} 2x)\] DO you know the range of \(\sin^{-1} x\)?
Here's how I would do it. t= arcsin(2x) means there is an angle t such that sin(t)= 2x |dw:1334347644149:dw| so your problem is cos(2t)= cos^2(t)- sin^2(t) use the drawing to figure out cos(t)
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