Lt_(x rarr1)(x^(3)-1)/(x-1)

Evaluate lim_(x rarr1)(x^(3)-1)/(x-1)

lim_(x rarr1)(x^(3)-1)/(x-1)

Evaluate the following limit: (lim)_(x rarr1)(x^(3)-3x+1)/(x-1)

Find value of a if lim_(x rarr1)(x^(4)-1)/(x-1)=lim_(x rarr a)(x^(3)-a^(3))/(x^(2)-a^(2))

prove that lim_(x rarr1)(x^(3)-1)/(x^(2)-1)=(3)/(2)

Lt_(x rarr1) (x^(3)+3x-4)/(2x^(2) + x-3) is equal to

Lt_(x rarr0)(e^(x)-1)/(x) is equal to

Lt_(x rarr0) (3^(2x)-1)/(x) is equal to

The f(x) is a third degree polynomial such that f(0)=4 and Lt_(x rarr1)(f(x))/((x-1)^(2))=1 then f(x) is not divisible be

Lt_(x rarr0)(tan^(-1)x)/(x)