Which exponential function matches the values in the table below?
Required
1 point
1
Question 2
2.
What are the next three terms in the sequence 144, 72, 36, 18, ...?
Required
1 point
1
Question 3
3.
When a ball is dropped, the function f(x) =6(0.8)^x models the ball’s height in feet after each bounce, where x is the bounce number. To the nearest hundredth, what is the height after the third bounce?
Required
1 point
1
Question 4
4.
The first term of a geometric sequence is 3 and the common ratio is 4. What is the fifth term of the sequence?
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1 point
1
Question 5
5.
Evaluate y=9(2)^x when x=3
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1 point
1
Question 6
6.
What is the value of x?
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1 point
1
Question 7
7.
The population of a town over the past 10 years can be represented with the equation y =3175(1.08)^x.
Which statement below is FALSE?
Required
1 point
1
Question 8
8.
Which set of ordered pairs satisfies an exponential equation?
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2 points
2
Question 9
9.
Select ALL expressions that equal 6 when simplified.
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2 points
2
Question 10
10.
Complete the table and graph the function.
Click "show your work".
Required
1 point
1
Question 11
11.
Does this function represent growth or decay?
Required
2 points
2
Question 12
12.
Select the correct DomainandRange for the graph below.
Select TWO:
Required
2 points
2
Question 13
13.
A pond has 317 fish, and the population decreases by 5% each day. Find the number of fish in the pond after 4 days.
Round to the nearest whole number.
Required
3 points
3
Question 14
14.
Kevin has $99 in his savings account. He is looking at two savings plans.
Under Plan A, his account balance can be represented with the equation f(t)=99+10t each year.
Under Plan B, his account balance can be represented with the equation g(t)=99(1.09)^t each year.
Complete the table then select the THREE statements that are TRUE.
Required
1 point
1
Question 15
15.
Describe the end behavior for the function:
Required
2 points
2
Question 16
16.
A scientist tracked the population of northern sea otters from 2015 to 2020. In 2015 there were 50 sea otters. According to the scientist, the population was increasing at a rate of 13% annually.
Write the function P(t) that describes the population of sea otters as a function of the number of years, t.