If n is ann integer greater than 1, then
`a-^(n)C_(1)(a-1)+.^(n)C_(2)(a-2)- . . .+(-1)^(n)(a-n)=`

If n is an integer greater than 1, then the value of a-""^(n)c_(1)(a-1)+""^(n)c_(2)(a-2)+….+(-1)^(n)(a-n) is

If n is an odd number greater than 1, then n(n^(2)-1) is

If n is integer greater than 1 show that a -^n C_1 (a - 1) +^n C_2(a-2) +^n C_3 (a- 3) ……+(-1)^n(a - n) = 0

If n is positive integer greater than 1, then 3 (""^(n) C_(0)) -8(""^(n) C_(1)) + 13 (""^(n)C_(2)) +… upto (n+1) terms =

If n in N, n > 1 , then value of E= a - ""^(n)C_(1) (a-1) + ""^(n)C_(2) (a -2)+ ... + (- 1)^(n) (a-n) (""^(n)C_(n)) is

If n is an odd integer greater than or equal to 1, then the value of n^3 - (n-1)^3 + (n-2)^3 - (n-3)^3 + .... + (-1)^(n-1) 1^3

If n is an odd integer greater than or equal to 1, then the value of n^3 - (n-1)^3 + (n-2)^3 - (n-3)^3 + .... + (-1)^(n-1) 1^3