
5. Constructed Response Topic 15
Presentation
•
Mathematics
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9th - 12th Grade
•
Practice Problem
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Hard
Standards-aligned
Colleen slatteryc@calvertnet.k12.md.us
Used 8+ times
FREE Resource
7 Slides • 5 Questions
1
Constructed Response
Page 6 & 7
2
Constructed Response 1
Page 6
3
Use the two functions to create two graphs on the same coordinate plane. Use two different colors to show that there are two graphs.
Page 6a
4
Look at both graphs and come up with two similarities and two differences. Use words like: domain, range, asymptote, increase/decrease, positive or negative x and y values.
Page 6b
5
Multiple Select
Page 6c
Discuss the range of this problem situation.
Range of Function:
All real numbers
Range of Problem Situation:
x>1 because you cannot have a negative or 0 amount of insecticide
Range of Problem Situation:
All real numbers because it is the same as the function
Range of Problem Situation:
x>0 because you cannot have a negative amount of insecticide
Range of Function
x>0
6
Fill in the Blanks
Page 6d
Analytically determine the solution to and explain what the solution represents.
x=
Type answer...
7
Dropdown
The amount of insecticide was
8
Constructed Response 2
Page 7
9
Match
Page 7a
Look at the constructed response paper
Write an equation for each of the three options. Make sure the define your variables.
Option 1: Put the $1000 in a non-interest bearing account but deposit a minimum of $10 a month.
Option 2: Deposit the money in an account that earns 10% interest compounded annually.
Option 3: Deposit the money in an account with a rate of 9% but whose interest is compounded bi-annually (twice a year).
y=1000+10(12x)
y=1000(1+0.10)x
y=1000(1+20.09)2x
10
Match
Page 7b
Rachel needs $4000 for college. Determine how many years it will take each option to grow enough to cover the cost of Rachel's tuition. Use any strategy.
Option 1
Option 2
Option 3
25 years
14.54 years
15.74 years
25 years
14.54 years
15.74 years
11
Fill in _____ on the line. Then solve using Desmos (a graph, table, or analytic strategy)
Page 7b
12
Go to Desmos. Graph each function. Look for the intersection point to solve this (there will be two points).
To find the points you will need to change your window or zoom way out. Ask how to do this.
Page 6c
Constructed Response
Page 6 & 7
Show answer
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