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` i ^n + i ^( n + 1 ) + i^( n + 2 ) + i ^( n + 3) `

1 + i^(2n) + i^(4n) + i^(6n)

If i= sqrt-1 and n is a positive integer , then i^(n) + i^(n + 1) + i^(n + 2) + i^(n + 3) is equal to

(I n (3)) (I n) = (I n (2)) ^ (2)

The value of 1/(i^n) + 1/(i^(n + 3)) + 1/(i^(n + 2)) + 1/(i^(n + 1)) is :

Find the value of ( i^2 + n ) ( i^2 + n - 1 ) ( i^2 + n - 2 ) .......( i^2 + 1 )

Matrix A such that A^(2) = 2A - I , where I is the identity matrix, then for n ge 2, A^(n) is equal to a) 2^(n - 1) A - (n - 1) I b) 2^(n - 1)A - I c) n A - (n - 1) I d) nA - I

If n in NN , then find the value of i^n+i^(n+1)+i^(n+2)+i^(n+3) .