
Exponential Functions
Presentation
•
Mathematics
•
University
•
Practice Problem
•
Easy
+1
Standards-aligned
Brendan Santos
Used 2+ times
FREE Resource
6 Slides • 12 Questions
1
Exponential Functions
2
Draw
Write an exponential function.
3
Multiple Select
Which of the following are exponential functions? Select all correct answers.
f(x)=4(41)x
g(x)=14(4)x
h(x)=10x5
j(x)=−9x4
k(x)=6(5.49)x
4
Draw
A population of bacteria is initially 3000. After two hours the population is 1500. If this rate of decay continues, determine the exponential function of the form:
f(t)=a(b)ct
5
Guided Practice
6
Multiple Choice
Let f(x)=4(31)2x. Which is equal to f(1)?
4/3
1/9
4/9
4/27
4/81
7
Guided Practice
8
Multiple Choice
Which function contains the points (0, −4) and (2, −400)?
f(x)=(−4)x
f(x)=(−10)x
f(x)=4(−10)x
f(x)=−4(5)x
f(x)=−4(10)x
9
Multiple Choice
The graph of an exponenetial function passes through (1, 20) and (3, 320).
Which function describes the function?
f(x)=5(2)x
f(x)=2(5)x
f(x)=4(5)x
f(x)=5(4)x
f(x)=10(2)x
10
Draw
Write the Compound Interest Formula?
11
Draw
Write the Continuous Growth/Decay Formula?
12
Formulas
Continuous Growth/Decay
Compound Interest Formula
13
Guided Practice
An amazing PLTL Leader with the name of Brendan has $10,000 (in his dreams). If he has a savings account that earns 12% interest compounded semiannually, How much money would he have after 5 years?
14
Fill in the Blank
Myra invested $10,000 in an account waring a nominal 8% per year compounded continuosly. How much was in the account at the end of one year? Round to the nearest dollar.
15
Fill in the Blank
Bill is saving for his son's college education. If the savings account earns 5% interest compounded monthly, and he wants to have $45,000 in 10 years, what must the principal be?
16
Fill in the Blank
Matt purchased a new car for $30,000. The car depriciates approximately 12% of its value each year compounded continuosly. How much is it worth after 5 years? Round the answer to nearest dollar.
17
Fill in the Blank
A radioactive substance has a decay rate of 0.079 per minute. How many grams of a 200 gram sample will remain radiactive after 1 hour. Round the answer to the nearest tenth of a gram.
HINT: Use the Continuous Growth/Decay Formula.
18
Good Job!
Exponential Functions
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