If `y = f(x) = ax^2 + 2bx + c = 0` has Imaginary roots and `4a + 4b+ c<0` then

If ax^(2) + bx + c = 0 has imaginary roots and a - b + c gt 0 . then the set of point (x, y) satisfying the equation |a (x^(2) + (y)/(a)) + (b + 1) x + c| = |ax^(2) + bx + c|+ |x + y| of the region in the xy- plane which is

if ax^(2)+bx+c=0 has imaginary roots and a+c

if ax^2+bx+c = 0 has imaginary roots and a+c lt b then prove that 4a+c lt 2b

if ax^2+bx+c = 0 has imaginary roots and a+c lt b then prove that 4a+c lt 2b

if ax^2+bx+c = 0 has imaginary roots and a+c lt b then prove that 4a+c lt 2b

If ax^(2)+bx+c=0 has imaginary roots and a,b,c in Rsuch that a+4c<2b then

Let f(x) = ax^(2) + bx + c, a, b, c, in R and equation f(x) - x = 0 has imaginary roots alpha, beta . If r, s be the roots of f(f(x)) - x = 0 , then |(2,alpha,delta),(beta,0,alpha),(gamma,beta,1)| is

Let f(x) = ax^(2) + bx + c, a, b, c, in R and equation f(x) - x = 0 has imaginary roots alpha, beta . If r, s be the roots of f(f(x)) - x = 0 , then |(2,alpha,delta),(beta,0,alpha),(gamma,beta,1)| is

If the equation ax^(2) + 2 bx - 3c = 0 has no real roots and (3c)/(4) lt a + b , then