In principle, these can result in different values, and a limit is said to exist if and only if the limits from both above and below are equal: lim x→x0f (x)= lim x→x+ 0f (x)= lim x→x− 0f (x) lim x →
Calculus Evaluate the Limit limit as x approaches infinity of ( natural log of x)/x lim x→∞ ln(x) x lim x → ∞ ln ( x) x Apply L'Hospital's rule. Tap for more steps lim x→∞ 1 x lim x → ∞ 1 x Since
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