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

Find the non-zero roots of the equation. (i) Delta=|{:(,a,b,ax+b),(,b,c,bx+c),(,ax+b,bx+c,c):}|=0

Find the non-zero roots of the equation. (i) Delta=|{:(,a,b,ax+b),(,b,c,bx+c),(,ax+b,bx+c,c):}|=0 (ii) (ii) |{:(,15-2x,11,10),(,11-3x,17,16),(,7-x,14,13):}|=0

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 is negative, then : Delta=|(a,b,ax+b),(b,c,bx+c),(ax+b,bx+c,0)| is :

The determinant Delta=|(a,b,ax+b),(b,c,bx+c),(ax+b,bx+c,c)| is equal to zero, if a)a,b,c are in A.P. b)a,b,c are in G.P. c)a,b,c are in H.P. d) ax^(2) + bx + c = 0

If a,b,c are in G.P. then find the value of |{:(a,b,ax+by),(b,c,bx+cy),(ax+by,bx+cy,0):}| .