
11. Constructed Response 1 & 2
Presentation
•
Mathematics
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9th - 12th Grade
•
Practice Problem
•
Medium
Standards-aligned
Colleen slatteryc@calvertnet.k12.md.us
Used 3+ times
FREE Resource
6 Slides • 8 Questions
1
2
Watch this animation to help you answer the next question.
3
Multiple Choice
Page 6a.
This graph models the height of a swinging pirate ship ride at an amusement park.
Use the graph to determine how long it takes the pirate ship to make a full swing back and forth (all the way to the right, all the way to the left and back at the center).
The animation on the slide before can help.
4 seconds
8 seconds
12 seconds
6 seconds
2 seconds
4
Fill in the Blanks
What is the period of the function?
Look at the graph- remember you are looking for how many seconds it takes before it repeats itself.
Type answer...
5
Open Ended
Page 6b.
Is the time the same as the period of the function? Why or why not?
6
Multiple Select
Page 6c & d
Using the sine and cosine parent function, find two function rule that models this situation.
Hint: Graph each on Desmos (in radian mode) and figure out which two match.
y=10sin(2πx+1)+10
y=sin(2π(x−1))+10
y=sin(2πx)+10
y=−10cos(2πx)+10
y=cos(2πx)+10
7
Fill in the Blanks
Page 6e
Using either one of your function models, predict how high the center of the pirate ship will be after 5 minutes (300 seconds).
Hint: Use one of your functions from the question before, go to Desmos and input 300 for x
Type answer...
8
9
Make these changes on your paper
Make these changes on your paper
10
11
x values- how many minutes?
y values- where does it start?how tall?
Distance to midline from the min or the max
Up and down. Look at where it repeats on the graph
Figure out the max, figure out the min. Add together and divide by 2
12
Labeling
Page 7 #1
Fill in the information from the table.
2 minutes
117.5
112.5
[5, 230]
[0, 6]
13
Multiple Choice
Equation
y=asinb(x−h)+k
a=amplitude b2π=period h= horizontal shift from parent k=midline
y=115.5sin(2x−2π)+117.5
y=117.5sin(πx−2π)+112.5
y=117.5sin(2x)+112.5
14
Labeling
Page 7 #2
Fill in the information from the table
Ferris wheel is moving back down
At the top of the Ferris wheel
Ferris wheel is rising
At the bottom of the Ferris wheel
Diameter of the wheel
Show answer
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