यदि n कोई धन पूर्णांक हो , तो `(sqrt3 + 1)^(2n) - (sqrt3 - 1)^(2n)` है :

If n is a possible integer, then (sqrt3+1)^(2n)-(sqrt3-1)^(2n) is

If n is a positive integer , then (sqrt(3)+1)^(2n)-(sqrt(3)-1)^(2n) is -

If n is a positive integer, then: (sqrt(3)+1)^(2n)-(sqrt(3)-1)^(2n) is:

If n is a positive integer, then (sqrt(3)+1)^(2n)-(sqrt(3)-1)^(2n) is

lim_ (n rarr oo n rarr oo n pto n terms) (n) / ((n + 1) sqrt (2n + 1)) + (n) / ((n + 2) sqrt (2 (2n + 2)) ) + (n) / ((n + 3) sqrt (3 (2n + 3)) + dots)

lim_(n rarr4)(sqrt(2n+1)-3)/(sqrt(n-1)-sqrt(2))

Statement -1 : For every natural number n ge 2, (1)/( sqrt1) + (1)/( sqrt2) + (1)/( sqrt3) + … + (1)/( sqrtn) gt sqrtn . Statement - 2 : For every natural number n ge 2, sqrt(n(n+1) ) lt n+1