`lim_(x->oo){7/10+29/10^2+133/10^3+.......+(5^n+2^n)/10^n}` equals

lim_(n->oo) {1/1.3+1/3.5+1/5.7+.....+1/((2n+1)(2n+3)) is equal to

lim_(n -> oo) (((n+1)(n+2)(n+3).......3n) / n^(2n))^(1/n)is equal to

lim_(n -> oo) (((n+1)(n+2)(n+3).......3n) / n^(2n))^(1/n) is equal to

lim_(n -> oo) (((n+1)(n+2)(n+3).......3n) / n^(2n))^(1/n) is equal to

The sum of infinite series (1)/(10)+(2)/(10^(2))+(3)/(10^(3))+...+(n)/((10)^(n)) is

lim_(n rarr oo)(1^(2)+2^(2)+3^(2)+.........+n^(2))/(n^(3)) is equal to -

lim_ (n rarr oo) (1 + 2 + 3 + ... + n) / (n ^ (2) +10)

The value of [lim_(n to oo)(1+2^(4)+3^(4)+...+n^(4))/(n^(5))-lim_(n to oo)(1+2^(3)+3^(3)+...+n^(3))/(n^(5))] is equal to -

(cos2^(3))(pi)/(10)(cos2^(4))(pi)/(10)(cos2^(5))(pi)/(10)......*(cos2^(10))(pi)/(10) is equal to (p)/(29). (in lowest form) p,q in N then

lim_ (n rarr oo) ((1 + 2 ^ (4) + 3 ^ (4) + ...... + n ^ (4)) / (n ^ (5))) - lim_ (n rarr oo ) ((1 + 2 ^ (6) + 3 ^ (6) + .... + n ^ (6)) / (n ^ (7)))