What is the limit as h approaches 0 of ((x+h)^3-3)/h ?

The limit as h approaches 0 of ((x+h)^3-3)/h is diverges

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limit as h approaches 0 of ((x+h)^3-3)/h

h \to 0 lim (\frac{( x + h ) ^{3} - 3}{h})

diverges

Solution steps

h \to 0 lim (\frac{( x + h ) ^{3} - 3}{h})

x \to a - lim f (x) \neq = x \to a + lim f (x)

then the limit does not exist

h \to 0 + lim (\frac{( x + h ) ^{3} - 3}{h}) = - \infty

h \to 0 - lim (\frac{( x + h ) ^{3} - 3}{h}) = \infty

= diverges

x \to \infty lim (\frac{u ( x ) k + 1}{u ( x ) k})

x \to \frac{π}{2} lim (ln ∣ cos (x) ∣)

x \to 4 lim (\frac{2 - 7 x}{4 - x})

x \to 0 lim (\frac{2 ^{x} - 1}{2 x})

x \to - 4 lim (\frac{5 x}{∣ x + 4 ∣})

What is the limit as h approaches 0 of ((x+h)^3-3)/h ?
The limit as h approaches 0 of ((x+h)^3-3)/h is diverges