If `A` is a nilpotent matrix of index 2, then for any positive integer `n ,A(I+A)^n` is equal to `A^(-1)` b. `A` c. `A^n` d. `I_n`

If A is a square matrix such that |A| = 2 , then for any positive integer n, |A^(n)| is equal to

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

If n is a positive integer,then (1+i)^(n)+(1-1)^(n) is equal to

If A and B are square matrices of the same order and A is non-singular,then for a positive integer n,(A^(-1)BA)^(n) is equal to A^(-n)B^(n)A^(n) b.A^(n)B^(n)A^(-n) c.A^(-1)B^(n)A d.n(A^(-1)BA)

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

If rArr I_(n)=int_(0)^(pi//4) tan ^(n)x dx , then for any positive integer, n, the vlau of (I_(n+1)-I_(-1)) is,

If n is an odd integer,then (1+i)^(6n)+(1-i)^(6n) is equal to

for a fixed positive integer n let then (D)/((n-1)!(n+1)!(n+3)!) is equal to

((1+i)/(1-i))^(4n+1) where n is a positive integer.