Home
Class 12
MATHS
If A is a nilpotent matrix of index 2, t...

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`

Promotional Banner

Similar Questions

Explore conceptually related problems

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

If A is a nilpotent matrix of index 2, then for any positive integer n ,A(I+A)^n is equal to (a) 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

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

If A is a square matrix that |A|= 2, than for any positive integer n , |A^(n)|=

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

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

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

If A=d i ag(abc), show that A^n=d i ag(a^nb^nc^n) for all positive integer n .

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