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Consider g(x)=3sin2x ,write down the period of g
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period of \(\sin(bx)\) is always \(\frac{2\pi}{b}\)
in your case you get \(\frac{2\pi}{2}=\pi\) as the period
Is the 3 irrelevant when it comes to finding the period?
yes
that gives you the "amplitude"
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since sine goes from -1 to 1, \(3\sin(x)\) goes from -3 to 3
allright, thank you for your help!!! much appreciated
sine does everything between 0 and \(2\pi\) for the input if \(2x=0\) then \(x=0\) and if \(2x=2\pi\) then \(x=\pi\) so this goes through one period from \(0\) to \(\pi\)
yw
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