" The sum of the series "(sqrt(2)+1)+1+(sqrt(2)-1)+cdots oo" is "

Find the sum of the following series: (sqrt(2)+1)+1+(sqrt(2)-1)+oo

Find the sum of the following series: (sqrt(2)+1)+1(sqrt(2)-1)+.......+oo

Find the sum of the following series: (sqrt(2)+1)+1+(sqrt(2)-1)+.......+oo

Find the sum of the following series: (sqrt(2)+1)+1+(sqrt(2)-1)+.......+oo

The sum of the series 1/(sqrt2 + sqrt1) + 1/(sqrt2 + sqrt3) + ……+ 1/ (sqrt120 + sqrt121) is .

If sum of series S=(sqrt(2)+1)+1+(sqrt(2)-1)+....oo is given as (a+b sqrt(2))/(c), where a,b,c in N value of (a+b)/(c), is

Find the sum of the following series: 1/sqrt(2)-1+sqrt(2)… to the 10th term.

The sum up to n terms of the series 1/(sqrt(1) + sqrt(3)) + 1/(sqrt(3) + sqrt(5)) + 1/(sqrt(5) + sqrt(7)) +… is:

The sum of the series (1)/(sqrt1+sqrt2)+ (1)/(sqrt2+ sqrt3)+ ...+ (1)/(sqrt(n)+sqrt(n+1)) is equal to-