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Quiz 7.1

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Last updated about 4 years ago
26 questions
Note from the author:
You will find Desmos helpful. If you have trouble getting the right subscript for the log when there are fractions, try using the decimal form of the fraction.

This quiz is 5 graphing questions and 4 solving equation questions.

When you finish, work on the slide rule activity. Play with the simulator linked in the agenda, then work on the handout.
You will find Desmos helpful. If you have trouble getting the right subscript for the log when there are fractions, try using the decimal form of the fraction.

This quiz is 5 graphing questions and 4 solving equation questions.

When you finish, work on the slide rule activity. Play with the simulator linked in the agenda, then work on the handout.
Find the features of the function.

f(x) = 2\cdot (\frac{4}{3})^{x+3}-4
1
Question 1
1.

1
1
1
1
Find the features of the function.

f(x) = log_{2}(x-1)
1
Question 6
6.

Asymptote?

There should be an "=" in your answer, no spaces.

1
1
Question 8
8.

x-intercept?

Use (x, 0) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".

1
Question 9
9.

Find the features of the function.

f(x) = 4\cdot (\frac{3}{8})^{x}-3
1
Question 10
10.

1
1
1
1
Find the features of the function.

f(x) = log_{\frac{1}{4}}(x-2)+1
1
Question 15
15.

Asymptote?

There should be an "=" in your answer, no spaces.

1
1
Question 17
17.

x-intercept?

Use (x, 0) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".

1
Question 18
18.

Find the features of the function.

f(x) = 8\cdot2^{\frac{1}{3}x}-10
1
Question 19
19.

Growth or decay?

1
1
1
Solve for x. Type your answer as a number, rounded to two decimal places where necessary.
1
Question 23
23.

7^{x}=24

1
Question 24
24.

4^{8x-2}=84

1
Question 25
25.

8^{6-4x}=6

1
Growth or decay?
growth
decay
Question 2
2.

Asymptote?

There should be an "=" in your answer, no spaces.

Question 3
3.

Question 4
4.

x-intercept?

Use (x, 0) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".

Question 5
5.

y-intercept?

Use (0, y) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".

Question 7
7.

y-intercept?

Use (0, y) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".
Growth or decay?
growth
decay
Question 11
11.

Asymptote?

There should be an "=" in your answer, no spaces.

Question 12
12.

Question 13
13.

x-intercept?

Use (x, 0) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".

Question 14
14.

y-intercept?

Use (0, y) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".

Question 16
16.

y-intercept?

Use (0, y) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".
decay
Question 20
20.

Asymptote?

There should be an "=" in your answer, no spaces.

Question 21
21.

x-intercept?

Use (x, 0) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".

Question 22
22.

y-intercept?

Use (0, y) format, rounding to the nearest hundredth when necessary. If the intercept does not exist, type "none".

Question 26
26.

8\cdot 11^{3p-9}+10=194

End behaviors? Select two.
x -> -\infty, f(x) -> -4
x -> -4, f(x) -> -4
x -> \infty, f(x) -> \infty
x -> -4, f(x) -> \infty
x -> \infty, f(x) -> -4
x -> -\infty, f(x) -> \infty
End behaviors? Select two.
x -> \infty, f(x) -> \infty
x -> \infty, f(x) -> -\infty
x -> -\infty, f(x) -> \infty
x -> -\infty, f(x) -> -\infty
x -> 1, f(x) -> \infty
x -> 1, f(x) -> -\infty
End behaviors? Select two.
x -> -\infty, f(x) -> -\infty
x -> \infty, f(x) -> -\infty
x -> \infty, f(x) -> -3
x -> -\infty, f(x) -> -3
x -> \infty, f(x) -> \infty
x -> -\infty, f(x) -> \infty
End behaviors? Select two.
x -> -\infty, f(x) -> \infty
x -> \infty, f(x) -> \infty
x -> 2, f(x) -> \infty
x -> \infty, f(x) -> -\infty
x -> -\infty, f(x) -> -2
x -> -2, f(x) -> \infty