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How can I work out this: lim x-> 0 (xsinx)/(abs(x)) , not sure what to do with the absolute
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use one-sided limits
Is there a way to do it algebraically?
For instance \[ \large \lim_{x\to0+}\frac{s\sin x}{|x|}=\lim_{x\to0+}\frac{x\sin x}{x}= \lim_{x\to0+}\sin x=0 \]
Would the squeeze theorum work here?
oh neat, and this would be the limit for the answer? or do i have to find the one of the left as well?
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do the left side.
lim x-> 0- (xsinx)/-x = -0 = 0
does that make sense
yes
oh nice thanks
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u r welcome
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