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Evaluate the limit as x goes to 4 from the left side: (x-4)/absolute(x-4)
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would this mean I use -4 as the x because we are coming for the left hand side?
It will be -1 as the limit is 1 if x-4>0 and -1 if it is less
see wen x goes to 4 from the left hand side it is close to 4 but less than it...(as it goes from3->3.5->3.99999999) so |x-4|=4-x(by property and hence u get the value as -1.
\[\lim_{x ->0}\frac{x-4}{|x-4|}\] the limit of a ration is the ration of limits ...... right?
lim x-> 4 ......
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the one sided limits dont agree
lim from the left is -1 lim from the right is 1
\[x=3; f(x)=\frac{-1}{1}\] \[x=5; f(x)=\frac{1}{1}\] and so it goes
thanks all, had to restart my comp!
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it;s the limit as x goes to 4 from the left
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