" If "(x^(2)+ax+3)/(x^(2)+x+a)," takes all real values for possible real values of "x," then "

If (x^2+a x+3)/(x^2+x+a) takes all real values for possible real values of x , then a. a^3-9a+12 =0 c. ageq1/4 d. a<1/4

If (x^2+a x+3)//(x^2+x+a) takes all real values for possible real values of x , then a. 4a^2+39 -0 c. ageq1/4 d. a<1/4

If (x^2+a x+3)/(x^2+x+a) takes all real values for possible real values of x , then a. a^3-9a+12<=0 b. 4a^3+39 < 0 c. ageq1/4 d. a<1/4

If (x - p)/(x^(2) - 3x + 2) takes all real values for x in R then the range of P is

If (x - p)/(x^(2) - 3x + 2) takes all real values for x in R then the range of P is

if (x^(2)-x)/(1-ax) attains all real values (x in R) then possible value of a are

Find the values of a for which the expression (ax^2+3x-4)/(3x-4x^2+a) assumes all real values for all real values of x

If x in R then (x^(2)+2x+a)/(x^(2)+4x+3a) can take all real values if