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AGS2 module 1 assessment
By Mark A McClure
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Last updated over 5 years ago
24 questions
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use as template, make a copy and customize as desired
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Question 6
6.
graph the function
visibility
View drawing
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Question 11
11.
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Question 12
12.
visibility
View drawing
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Question 17
17.
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Question 23
23.
y-intercept in (x,y) form
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Question 24
24.
visibility
View drawing
Question 1
1.
type of pattern
Linear
Quadratic
Exponential
Question 2
2.
How do you know your answer to #1 is correct? (select all that apply)
2nd difference is constant
change (1st difference) is linear
graph is parabolic
Question 3
3.
The first recursive equation is
f (-1) = 3. What is the second recursive equation?
Question 4
4.
explicit formula
Question 5
5.
This refers to the explicit equation for the table in the previous question. Its not q#3 on the goformative.
domain is the set of real numbers, range is greater than or equal to one
domain >1, range is the set of real numbers
domain is the set of real numbers, range is the set of real numbers
domain >1, range >1
Question 7
7.
Linear
Quadratic
Exponential
Question 8
8.
Explain your answer for #7 (select all that apply)
change is constant
the points in the sequence are on the same line
the sequence can be modeled with y=mx+b
Question 9
9.
Question 10
10.
choose all that apply
y = 5x + 1
y = 5 (x + 4) - 1
y = 5x + 4
y = 5 (x - 4) + 1
Question 13
13.
Linear
Quadratic
Exponential
Question 14
14.
Explain how you know your answer to #13 is correct (select all that apply)
growth factor is constant
can be modeled with y = a * b^x
graph is an exponential curve
Question 15
15.
The first recursive equation is
f(0) = 2/3. What is the second recursive equation?
Question 16
16.
Question 18
18.
Plot the graph in the dialog box below.
visibility
View drawing
Question 19
19.
Linear
Quadratic
Exponential
Question 20
20.
Which of the following support your answer to #19? (select all that apply)
symmetric pattern
2nd difference is constant
the change pattern is linear
the curve is parabolic
Question 21
21.
The first recursive equation is f(-2) = 0. What is the second recursive equation?
Question 22
22.
explicit equation