If f : D →R f(x)=x2+bx+cx2+b1x+c1, where α, β are th roots of the equation x2+bx+c=0 and α1, β1 are the roots of x2+b1x+c1=0. Now, answer the following question for f(x). A combination of graphical and analytical approach may be helpful in solving these problems. If α1 and β1 are real, then f(x) has vertical asymptote at x=(α1, β1).If the equations x2 + bx + c = 0 and x2+b1x+c1=0 do not have real roots, then

If f : D →R f(x)=x2+bx+cx2+b1x+c1, where α, β are th roots of the

1.	If f : D →R f(x)=x2+bx+cx2+b1x+c1, where α, β are th roots of the equation x2+bx+c=0 and α1, β1 are the roots of x2+b1x+c1=0. Now, answer the following question for f(x). A combination of graphical and analytical approach may be helpful in solving these problems. If α1 and β1 are real, then f(x) has vertical asymptote at x=(α1, β1).If the equations x2 + bx + c = 0 and x2+b1x+c1=0 do not have real roots, then
Answer» If f : D $\to$ R $f (x) = \frac{x^{2} + b x + c}{x^{2} + b_{1} x + c_{1}}, w h e r e α, β$ are th roots of the equation $x^{2} + b x + c = 0$ and $α_{1}, β_{1}$ are the roots of $x^{2} + b_{1} x + c_{1} = 0$ . Now, answer the following question for f(x). A combination of graphical and analytical approach may be helpful in solving these problems. If $α_{1} a n d β_{1}$ are real, then f(x) has vertical asymptote at $x = (α_{1}, β_{1}$ ). If the equations $x^{2}$ + bx + c = 0 and $x^{2} + b_{1} x + c_{1} = 0$ do not have real roots, then