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LC Algebra Worksheet

4/20/22, 1:40 PMCA-4.6 Applications of Exponential Growth and Deca-Jackie Reames
Student: Jackie Reames
Date: 04/20/22
Instructor: Jessica Poole
Course: Math 1314-4W08
Assignment: CA-4.6 Applications of
Exponential Growth and Deca
1. A sample of 500 g of radioactive​lead-210 decays to​polonium-210 according to the function A(t) = 500 e − 0.032t ​, where t is
time in years. Find the amount of radioactive lead remaining after ​(a) 3 ​yr, ​(b) 6 ​yr, ​(c) 20 yr. ​(d) Find the​half-life.
(​ a) The amount of radioactive lead remaining after 3 yr will be
​(Round to the nearest integer as​needed.)
g.
(​ b) The amount of radioactive lead remaining after 6 yr will be
​(Round to the nearest integer as​needed.)
g.
(​ c) The amount of radioactive lead remaining after 20 yr will be
​(Round to the nearest integer as​needed.)
​(d) The​half-life is about
g.
yr.
​(Round to two decimal places as​needed.)
2. Find the​half-life of a radioactive​element, which decays
according to the function ​A(t) = A0 e
− 0.0132t
​, where t is the
time in years.
The​half-life of the element is
years.
​(Round to the nearest​tenth.)
3. If 10 g of a radioactive substance are present initially and 2 yr later only 5 g​remain, how much of the substance will be
present after 5 ​yr?
After 5 yr there will be
g of a radioactive substance.
​(Round the final answer to three decimal places as needed. Round all intermediate values to seven decimal places as​
needed.)
4. An employee wants to invest ​$60,000 in a pension plan. One investment offers 5​% compounded quarterly. Another offers
4.25​% compounded continuously.
(​ a) Which investment will earn more interest in 5 ​yr?
​(b) How much more will the better plan​earn?
​(a) After 5 ​years, (1)
will earn more interest.
​(b) The better plan will earn ​$
(1)
more. ​(Round to the nearest cent as​needed.)
the 4.25% compounded continuously plan
the 5% compounded quarterly plan
5. How long will it take for an investment to​triple, if interest is compounded continuously at 6​%?
It will take
years before the investment triples.
​(Round to the nearest tenth of a​year.)
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