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find the range of f f(x)= 2 sin(3x) where x is between (-pi/6) and (pi/6)
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if \(x=-\frac{\pi}{6}\) then \[3x=3\times (-\frac{\pi}{6})=-\frac{\pi}{2}\]
\[\sin(-\frac{\pi}{2})=-1\] and that is the smallest that since can be then \[2\sin(-\frac{\pi}{2})=2\times (-1)=-2\] and that is your minimum value for the range
thanks!!!
oops i meant to say "that is the smallest that SINE can be"
hint, you will find the largest value similarly if you replace \(x\) by \(\frac{\pi}{6}\)
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