|[x+a,b,c],[a,x+b,c],[a,b,x+c]|=0

Solve [[x+a,b,c],[a,x+b,c],[a,b,x+c]]=0

The values of x for which the matrix [[x+a,b,c],[a,x+b,c],[a,b,x+c]] is non-singular are (A) R-{0} (B) R-{-(a+b+c)} (C) R-{0,-(a+b+c)} (D) none of these

If |[a,b,c],[b,a,b],[x,b,c]|=0 then x=____.

|[x+a, b, c], [a, x+b, c], [b, b, x+c]|=0

Find x if [[a,b,c],[b,a,c],[x,b,c]] =0

Solve the following determinant equation: |[x+a, b, c], [c, x+b, a], [a ,b, x+c]|=0

If a+b+c=0 and |[a-x,c,b],[c,b-x,a],[b,a,c-x]|=0 then x=

Use properties of determinants to solve for x: |{:(,x+a,b,c),(,c,x+b,a),(,a,b,x+c):}|=0 and x=0

Solve the equation |[a-x, c, b], [ c, b-x, a], [b, a, c-x]|=0 where a+b+c!=0.

Solve the equation |[a-x, c, b], [ c, b-x, a], [b, a, c-x]|=0 where a+b+c!=0.