Evaluate limx-0 ✓1+x - ✓1-x/x
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Step-by-step explanation:
If f is differentiable at x=a , then
limh→0f(a+h)−f(a−h)2h=f′(a) .
With f(x)=x−−√ and a=1 , this gives
limh→01+h−−−−−√−1−h−−−−−√h=2⋅12x−−√∣∣∣x=1=1
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