[" For a "E" (the set of all real numbers) "a!=1," lim "((1^(n)+2^(n)+....n^(n)))/((n+1)^(n))(1^(n)+2^(n)+....n^(n-1))],[" Then a "],[[" (A) "5," (B) "7]]

For a epsilonR (the set of all real numbers) a!=-1 , lim_(n to oo) ((1^(a)+2^(a)+………+n^(a)))/((n+1)^(a-1)[(na+1)+(n+2)+………..+(na+n)])=1/60 Then a=

For a epsilonR (the set of all real numbers) a!=-1, lim_(n to oo) ((1^(a)+2^(a)+………+n^(a)))/((n+1)^(a-1)[(na+1)+(na+2)+………..+(na+n)])=1/60 Then a=

For a in R (the set of all real numbers), a!=-1), (lim)_(n->oo)((1^a+2^a++n^a)/((n+1)^(a-1)[(n a+1)+(n a+2)+......(n a+n)])=1/(60.) Then a= (a) 5 (b) 7 (c) (-15)/2 (d) (-17)/2

For a in RR (the set of all real numbers), a ne-1,underset(n to oo)lim(1^(a)+2^(a)+…+n^(a))/((n+1)^(a-1)[(na+1)+(na+2)+…+(na+n)])=(1)/(60) Then a =

The value of lim_(ntooo)(e^(n))/((1+(1)/(n))^(n^(2))) is

The value of lim_(ntooo)(e^(n))/((1+(1)/(n))^(n^(2))) is

The value of lim_(ntooo)(e^(n))/((1+(1)/(n))^(n^(2))) is

The value of lim_( n to oo) ((1)/(n) + (n)/((n+1)^2) + (n)/( (n+2)^2) + ...+ (n)/( (2n-1)^2) ) is