Let P(x)=ax3+(b−a)x2−(c+b)x+c and Q(x)=x4+(b−1)x3+(a−b)x2−(c+a)x+c be polynomials of x with a,b,c non-zero real numbers and b>0.If P(x) has three distinct real roots x0,x1,x2 which are also roots of Q(x) then:
A)Prove that abc>28,
B)If a,b,c are non-zero integers with b>0,find all their possible values.