If `n` is any positive integer, write the value of `(i^(4n+1)-i^(4n-1))/2` .

If n is any positive integer then the value of (i^(4 n+1)-i^(4 m-1))/(2)=

If n is any positive integer, then the value of frac{i^(4n+1)-i^(4n-1)}{2} equals

For a positive integer n, what is the value of i^(4n+1) ?

For a positive integer n, find the value of (1-i)^n (1-1/i)^n

If n is an odd positive integer then the value of (1+ i^(2n) + i^(4n) + i^(6n) ) ?

Select the correct answer from the given alternatives. If n is an odd positive integer then the value of 1 + (i)^(2n) + (i)^(4n) + (i)^(6n) is …….. .

For a positive integer n , find the value of (1-i)^(n) (1 - 1/i)^(n)

If n is any integer, then the value of (-sqrt(-1))^(4n+3)

For a positive integer n, find the value of (1-i)^(n)(1-(1)/(i))^(n)