
Quadratic Function Word Problems
Authored by Danielle Freeman
Mathematics
9th - 12th Grade
10 Questions
Used 7+ times

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1.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
A model rocket was launched from the ground. The path of the rocket can be modeled by a quadratic function. The vertex of the parabola was (12, 72). What does the y-coordinate represent?
the horizontal distance the rocket traveled
the maximum height of the rocket
the starting point of the rocket
how fast the rocket was travelling
2.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
The height of a ball Doreen tossed into the air can be modeled by the function h(x) = −4.9x2 + 6x + 5, where x is the time elapsed in seconds, and h(x) is the height in meters. The number 5 in the function represents:
the initial height of the ball
the time at which the ball reaches the ground
the time at which the ball was at its highest point
the maximum height the ball attained when thrown in the air
3.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
The height, f(x), of a ball tossed into the air can be represented by the equation
f(x) = −x2 + 10x + 3, where x is the elapsed time. What is the equation of the axis of symmetry of this parabola?
y = 5
y = -5
x = 5
x = -5
4.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
Fireworks are fired from the roof of a 100-foot building. The equation h(t) = -16t2 +84t + 100 models the height, h(t), of the fireworks at any given time, t. How high do the fireworks get?
2.625 ft
6.25 ft
100 ft
210.25 ft
5.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
Your friend passes you the ball during a soccer game. The height off the ground is modeled by the equation
h(t) = -4t2 + 12t. How high did the soccer ball get?
1.5 ft
3 ft
15 ft
9 ft
6.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
A frog is sitting on the ground when he is scared by a big dog. The movement of the frog is modeled by the equation
h(t) = -6t2 + 6t where h(t) is the frog's height at any given time, t. How high does the frog jump?
0.5 ft
1 ft
1.5 ft
2 ft
7.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
An object in launched directly upward at 64 feet per second (ft/s) from a platform 80 feet high. Its height is represented by the equation
s(t) = –16t2 + 64t + 80
What will be the object's maximum height?
2 ft
80 ft
144 ft
64 ft
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