If `a gt 0` and discriminant of `ax^(2) + 2bx + c` is negative, then
`Delta = |(a,b,ax +b),(b,c,bx +c),(ax +b,bx +c,0)|`, is

If a >0 and discriminant of a x^2+2b x+c is negative, then Delta = |(a,b,ax +b),(b,c,bx +c),(ax +b,bx +c,0)| is a. +v e b. (a c-b)^2(a x^2+2b x+c) c. -v e d. 0

If a gt 0 and discriminant of ax^(2)+2bx+c=0 is negative, then the value of - |(a,b,ax+b),(b, c,bx+c),(ax+b,bx+c,0)| is -

If a >0 and discriminant of a x^2+2b x+c is negative, then |[a,b,ax+b],[b,c,bx+c],[ax+b,bx+c,0]| is a. +v e b. (a c-b)^2(a x^2+2b x+c) c. -v e d. 0

If a >0 and discriminant of a x^2+2b x+c is negative, then |[a,b,ax+b],[b,c,bx+c],[ax+b,bx+c,0]| is a. +v e b. (a c-b)^2(a x^2+2b x+c) c. -v e d. 0

If a >0 and discriminant of a x^2+2b x+c is negative, then |[a,b,ax+b],[b,c,bx+c],[ax+b,bx+c,0]| is a. +v e b. (a c-b)^2(a x^2+2b x+c) c. -v e d. 0

If a >0 and discriminant of a x^2+2b x+c is negative, then |[a,b,ax+b],[b,c,bx+c],[ax+b,bx+c,0]| is +v e b. (a c-b)^2(a x^2+2b x+c) c. -v e d. 0

If a>0 and discriminant of ax^(2)+2bx+c is negative,then det[[a,b,ax+bb,c,bx+c]],+ve b.(ac-b)^(2)(ax^(2)+2bx+c) c.-ve d.0

The non-zero roots of the equation Delta =|(a,b,ax+b),(b,c,bx+c),(ax+b,bx+c,c)|=0 are

The non-zero roots of the equation Delta=|(a,b,ax+b),(b,c,bx+c),(ax+b,bx+c,c)|=0 are