You are given a graph of a function of the form $f ( x ) = a x ^ { 2 } + b x + c$ for different values of $a , b$, and $c$. For this function,
a. Determine whether the discriminant is positive, negative, or zero.
b. Determine if there are 0,1 , or 2 real solutions to $f ( x ) = 0$.
c. Solve the equation $f ( x ) = 0$.
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A) a. negative b. 2 c. $x = \langle a \rangle , x = 2$
B) a. positive b. 2 c. $x = - 1 , x = - 2$
C) a.zero b. 2 c. $x = - 1 , x = 2$
D) a. positive b. 2 C. $x = - 1 , x = 2$

Question

You are given a graph of a function of the form $f ( x ) = a x ^ { 2 } + b x + c$ for different values of $a , b$, and $c$. For this function,
a. Determine whether the discriminant is positive, negative, or zero.
b. Determine if there are 0,1 , or 2 real solutions to $f ( x ) = 0$.
c. Solve the equation $f ( x ) = 0$.
-
A) a. negative b. 2 c. $x = \langle a \rangle , x = 2$ 
B) a. positive b. 2 c. $x = - 1 , x = - 2$ 
C) a.zero b. 2 c. $x = - 1 , x = 2$ 
D) a. positive b. 2 C. $x = - 1 , x = 2$

Quizplus · Accepted Answer

The Answer of You are given a graph of a function of the form $f ( x ) = a x ^ { 2 } + b x + c$ for different values of $a , b$, and $c$. For this function,
a. Determine whether the discriminant is positive, negative, or zero.
b. Determine if there are 0,1 , or 2 real solutions to $f ( x ) = 0$.
c. Solve the equation $f ( x ) = 0$.
-
A) a. negative b. 2 c. $x = \langle a \rangle , x = 2$ 
B) a. positive b. 2 c. $x = - 1 , x = - 2$ 
C) a.zero b. 2 c. $x = - 1 , x = 2$ 
D) a. positive b. 2 C. $x = - 1 , x = 2$

You Are Given a Graph of a Function of the Form