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

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) - "........." + ( - 1)^(n-1) . 1^(3) is :

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

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 n odd integer that is greater than or equal to 3 but not a multiple of 3, then prove that (x+1)^(n)=x^(n)-1 is divisible by x^(3)+x^(2)+x

If n is n odd integer that is greater than or equal to 3 but not a multiple of 3, then prove that (x+1)^n-x^n-1 is divisible by x^3+x^2+xdot

If n is n odd integer that is greater than or equal to 3 but not a multiple of 3, then prove that (x+1)^n-x^n-1 is divisible by x^3+x^2+xdot

If n is an odd integer greater than 3, but not a multiple of 3. Prove that x^3 + x^2 + x is a factor of (x+1)^(n) - x^(n) -1 .

For and odd integer n ge 1, n^(3) - (n - 1)^(3) + …… + (- 1)^(n-1) 1^(3)