`lim_(x->0)x^(3) cos(3/x)`

lim_(x rarr0)x^(3)cos(2/x)=

lim_(x rarr0)x^(3)cos(2/x)=

Evaluate lim_(xto0)x^(3)"cos"2/x .

(lim)_(x->0)(cos x)^(cot(3x))

Evaluate lim_(x rarr0)(x^(3)cot x)/(1-cos x)

Evaluate the following limit: (lim)_(x->0)(cos(x e^x)-"cos"(x e^(-x)))/(x^3)

Evaluate lim_(x to 0) (x^(3) cot x)/(1 - cos x)

if l=lim_(x->0) (x(1+acosx) - bsinx)/x^3 = lim_(x->0) (1+acosx)/x^2-lim_(x->0) (b sinx)/x^3 where l in R , then

if l=lim_(x->0) (x(1+acosx) - bsinx)/x^3 = lim_(x->0) (1+acosx)/x^2-lim_(x->0) (b sinx)/x^3 where l in R , then

lim_(x rarr0)(cos x-cos3x)/(x(sin3x-sin x))