L_(x rarr a)(x^(m)-a^(m))/(x^(n)-a^(n))=

lim_(x rarr a)(x^(m)-a^(m))/(x^(n)-a^(n))=((m)/(n))a^(m-n) if m>n

Evaluate: lim_(x rarr a) [(x^(n)-a^(n))/(x^(m)-a^(m))] .

lim_(x rarr1)(x^((1)/(n))-1)/(x^((1)/(m))-1)(m and n are integers is equal

If m,n in N,lim_(x rarr0)(sin x^(m))/((sin x)^(m)) is 1, if n=m(b)0, if n>m oo, if n

lim_(x rarr0)((2^(m)+x)^((1)/(m))-(2^(n)+x)^((1)/(n)))/(x) is equal to (1)/(m2^(m))-(1)/(n2^(n)) (b) (1)/(m2^(m))+(1)/(n2^(n))(1)/(m2^(-m))-(1)/(n2^(-n))( d) (1)/(m2^(-m))+(1)/(n2^(-n))

m,n,in1^(+), then lim_(x rarr0)(sin x^(n))/((sin x)^(m)) equals

If and n are positive integers,then lim_(x rarr0)((cos x)^((m)/(m))-(cos x)^((pi)/(n)))/(x^(2)) equal to

lim_(x rarr0)(cos(mx))^((n)/(x^(2))) is : (where m,n in N)

lim_(x rarr0)(e^(cos x^(n))-e)/(x^(m))=-(e)/(2) then find (4m)/(5n)