If the trace of the matrix A=[(x-1,0,2,5...

If the trace of the matrix `A=[(x-1,0,2,5),(3,x^2-2,4,1),(-1,-2,x-3,1),(2,0,4,x^2-6)]` is 0, then x is equal to

A

{2,3}

B

{-2,-3}

C

{-3,2}

D

{1,2}

Verified by Experts

The correct Answer is:

C

Similar Questions

Explore conceptually related problems

" If the trace of the matrix: "A=[[-1,0,2,5],[3,x^(2)-2,4,1],[-1,-2,x-3,1],[2,0,4,x^(2)-6]]" is "0" then "x" is equal to "

If the trace of the matrix A=({:(x-5,0,2,4),(3,x^(2)-10,6,1),(-2,3,x-7,1),(1,2,0,-2):}) assumes the value zero, then the value of x equals to

If the trace of matrix A=[[x-2,e^(x),-sin xcos x^(2),x^(2)-x+3,ln|x0,tan^(-1)x,x-7]] is zero,then x is equal to:

If |(1,-3,4),(-5,x+2,2),(4,1,x-6)|=0 then x equals

For what value of x, is the matrix A=[(0,1,-2),(-1,x,-3),(2,3,0)] a skew-symmetric matrix

Let A=[(2, -1, 1),(-2, 3, -1),(-4, 4, -x)] be a matrix. If A^(2)=A , then the value of x is equal to

The number of integers x satisfying -3x^4+det[(1,x,x^2),(1,x^2,x^4),(1,x^3,x^6)]=0 is equal to

Find the value of x for which the matrix product [(2, 0, 7),( 0, 1, 0),( 1,-2, 1)][(-x, 14 x,7x),(0, 1, 0),(x,-4x,-2x)] equal to an identity matrix.

If |[2x,-1],[4,2]|=|[3,0],[2,1]| then x is