[" Let "f(x)=ax^(2)+bx+c" ,where "a_(1)b,c" are certain constar "],[" and "a!=0" .It is known that "f(5)=-3f(2)],[" and that "3" is a roots of "f(x)=0]

Let f(x)=a^2+b x+c where a ,b , c in R and a!=0. It is known that f(5)=-3f(2) and that 3 is a root of f(x)=0. Then find the other root of f(x)=0.

Let f(x)=a^2+b x+c where a ,b , c in R and a!=0. It is known that f(5)=-3f(2) and that 3 is a root of f(x)=0. Then find the other of f(x)=0.

Let f(x)=a^2+b x+c where a ,b , c in Ra n da!=0. It is known that f(5)=-3f(2) and that 3 is a root of f(x)=0. then find the other of f(x)=0.

Let f(x)=a^(2)+bx+c where a ,b,cinRanda!=0. It is known that f(5)=-3f(2) and that 3 is a root of f(x)=0. then find the other of f(x)=0

Let f(x)=ax^(2)+bx+c where ab,c varepsilon Randa!=0lt is given that f(5)=-3f(2) and 3 is a root of f(x)= Othen:

Let f(x) = ax^(3) + bx +c . Then when f is odd,

Consider the quadratic function f(x)=ax^(2)+bx+c where a,b,c in R and a!=0, such that f(x)=f(2-x) for all real number x. The sum of the roots of f(x) is

" Let "f(x)=ax^(2)+bx+c=0" be a quadratic equation and "alpha,beta" are its roots then "f(-x)=0" is an equation whose roots "

Let f(x)=ax^(2)+bx+c, where a,b,c,in R and a!=0, If f(2)=3f(1) and 3 is a roots of the equation f(x)=0, then the other roots of f(x)=0 is

Let f(x)=ax^(2)+bx+c, where a,b,c in R,a!=0. Suppose |f(x)|<=1,x in[0,1], then