Let [N] denote the greatest integer part of a real number x. If `M =sum_(n=1)^(40)[n^2/2]` then M equals

Let [x] denote the greatest integer part of a real number x, if M= sum_(n=1)^(40)[(n^(2))/(2)] then M equals

where f (n) = [(1)/(3) + (3n)/(100)] n, where [ n] denotes the greatest integer less than or equal to n. Then sum_(n=1)^(56)int (n) is equal to :

Let [x] denote the greatest integer less than or equal to x for any real number x. Then lim_(n to oo) ([n sqrt(2)])/(n) is equal to

Let [x] denote the greatest integer less than or equal to x for any real number x. then lim_(xrarroo)([nsqrt2])/(n) is equal to

Let f(n)= [(1)/(3) + (3n)/(100)]n , where [n] denotes the greatest integer less than or equal to n. Then Sigma_(n=1)^(56) f(n) is equal to

Let [x] denote the greatest integer less than or equal to x for any real number x. Then underset(n tooo)lim([nsqrt(2)])/(n) is equal to-

Let f(n)=[1/2+n/100] , where [.] denotes the greatest integer function,then the value of sum_(n=1)^151 f(n)

If [x] be the greatest integer less than or equal to x then sum_(n=8)^(100) [ ((-1)^n n)/(2)] is equal to :

Let f(n)=[(1)/(2)+(n)/(100)] where I 1 denotes the greatest integer function,then the value of sum_(n=1)^(151)f(n) is