
Linear vs Exponential Scenarios
Presentation
•
Mathematics
•
8th Grade
•
Hard
Joseph Anderson
FREE Resource
5 Slides • 25 Questions
1
Linear
Exponential
2
3
Multiple Choice
Select the linear equation.
4
Multiple Choice
5
Multiple Select
Which show a linear function? Select 2.
6
Multiple Choice
A(n) _________________ function will ADD the same number each time.
Linear
Exponential
7
Multiple Choice
8
Multiple Choice
Is this function linear or nonlinear?
linear function
nonlinear function
9
10
Multiple Choice
11
Multiple Choice
Is the pictured graph exponential growth or linear?
12
Multiple Choice
A(n) _________________ function will MULTIPLY the same number each time.
Linear
Exponential
13
Multiple Choice
Is the table linear or exponential?
Linear
Exponential
14
Multiple Choice
Consider the relationship represented by this table. Is it linear or exponential?
Linear
Exponential
15
Multiple Select
Choose the two exponential functions below.
y=−5x+6
y=2(3)x
y=4x
y=10x
16
17
Multiple Choice
What is the slope in y=mx+b
y
m
x
b
18
Multiple Choice
What is the y-intercept in y=mx+b
y
m
x
b
19
Multiple Choice
Choose the correct linear equation if m=-9 and b=12
y=9x+12
y=12(−9)x
y=−9x+12
y=−9x−12
20
Multiple Choice
Choose the correct linear equation if the slope is 1.5 and the y-intercept is 2.
y=1.5x+2
y=1.5(2)x
y=1.5x−2
y=2(1.5)x
21
22
Multiple Choice
What is the growth factor in y=abx
y
a
x
b
23
Multiple Choice
What is the initial value or starting value in y=abx
y
a
x
b
24
Multiple Choice
Choose the correct exponential equation if a=100 and b=2
y=100x+2
y=100(2)x
y=2x+100
y=2(100)x
25
Multiple Choice
26
Multiple Choice
What does the value 12 represent?
27
Multiple Choice
28
Multiple Choice
Choose the correct exponential equation if the initial value is 28 and the growth factor triples.
y=2x+28
y=28(2)x
y=28(3)x
y=3(28)x
29
Multiple Choice
The number of rabbits at the beginning of the summer was 50. The population of rabbits is expected to double every month. How many rabbits will there be after 4 months?
100
200
400
800
30
Multiple Choice
The equation below represents the growth of a bacteria population left in a petri dish after n months. How big will the bacteria population be after 3 months?
y=536(3)n
1608
14,472
4824
12, 018
Linear
Exponential
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