GMAT Quantitative Reasoning › Graphing a quadratic function
has as its graph a vertical parabola on the coordinate plane. You are given that
and
, but you are not given
.
Which of the following can you determine without knowing the value of ?
I) Whether the graph is concave upward or concave downward
II) The location of the vertex
III) The location of the -intercept
IV) The locations of the -intercepts, if there are any
V) The equation of the line of symmetry
Which of the following equations has as its graph a vertical parabola with line of symmetry ?
Give the set of intercepts of the graph of the function .
Give the -coordinate of a point of intersection of the graphs of the functions
and
.
The vertices of a triangle on the coordinate plane are the vertices and the -intercepts of the graph of the equation
.
What is the area of this triangle?
A triangle on the coordinate plane has as its vertices the -intercept and
-intercepts of the graph of the equation
.
What is the area of this triangle?
Give the -coordinate of a point at which the graphs of the equations
and
intersect.
The graphs of the functions and
have the same
-intercept.
If we define , which of the following is a possible definition of
?
What are the possible values of if the parabola of the quadratic function
is concave upward and does not intersect the
-axis?
The graphs of the functions and
have the same line of symmetry.
If we define , which of the following is a possible definition of
?