
Quadratic Models Word Problem
Authored by Barbara White
Mathematics
9th Grade

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20 questions
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1.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
Heather dropped a water balloon over the side of her school building from a height of 80 feet. The approximate height of the balloon at any point during its fall can be represented by the following quadratic equation:
h = -16t2 + 80
About how long did it take for the balloon to hit the ground?
1.73 seconds
2.24 seconds
2.45 seconds
2.83 seconds
2.
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?
3.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
A diver is standing on a platform above the pool. He jumps form the platform with an initi8al upward velocity of 8 ft/s. Use the formula h t = −16 t2 + 8t + 24, where h is his height above the water, t is the time, v is his starting upward velocity, and s is his starting height. How high is the platform?
4.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
The function f(t) = -5t2+20t + 60 models the approximate height of an object t seconds after it is launched. How many seconds does it take the object to hit the ground?
4 seconds
-2 seconds
-6 seconds
6 seconds
5.
MULTIPLE CHOICE QUESTION
5 mins • 1 pt
The profit from selling local ballet tickets depends on the ticket price. Using past receipts, we find that the profit can be modeled by the function p= -15x2 +600x +60 , where x is the price of each ticket. What is the maximum profit you can make from selling tickets?
6.
MULTIPLE CHOICE QUESTION
2 mins • 1 pt
A frog is sitting on the ground when he is scared by a big dog. His movement is modeled by the equation h = -6t2 + 6t where h is the frog's height at any given time, t . How many seconds until the frog is back on the ground?
0.5 seconds
1 second
1.5 seconds
2 seconds
3 seconds
7.
MULTIPLE SELECT QUESTION
3 mins • 1 pt
The quadratic equation 0 = -16t2 + 80t gives the time t in seconds when a golf ball is at a height of 0 feet. How do you find how long the golf ball is in the air?
find the y -coordinate of the maximum
find the x-coordinate of the maximum
find the solution
find the zero
Use the table to find the y-intercept
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