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Trig help please! (Problem in comments)
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In the expression \[\sqrt{9-u ^{2}}\] let u = 3sinx. What is the resulting expression? I know the answer is \[3\left| cosx \right|\] but I have no idea how to get there.
Forget about the square root sign for now, remember that 3^2=9 Let u = 9sin^2(x) BUT sin^2(x)+cos^2(x)=1 Mutliply everything by 9 9sin^2(x)+9cos^2(x)=9 9-9sin^2(x)=9cos^2(x) Subbing back in: sqrt(9cos^2(x)) 3cos(x). Does this make sense? If you need a further explanation I can do that.
If you let u=3sin(x) Then u^2=9sin^2(x)
Okay I think I got it, thanks!
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