Assume that the accounts described in the exercises have no other deposits or withdrawals except for what is stated. Round all answers to the nearest dollar, rounding up to the nearest dollar in present-value problems. Assume 360 days in a year. You deposit $3000 in an account that pays 3.5% interest compounded once a year. Your friend deposits $2500 in an account that pays 4.8% interest compounded monthly. a. Who will have more money in their account after one year? How much more? b. Who will have more money in their account after five years? How much more? c. Who will have more money in their account after 20years? How much more?
Assume that the accounts described in the exercises have no other deposits or withdrawals except for what is stated. Round all answers to the nearest dollar, rounding up to the nearest dollar in present-value problems. Assume 360 days in a year. You deposit $3000 in an account that pays 3.5% interest compounded once a year. Your friend deposits $2500 in an account that pays 4.8% interest compounded monthly. a. Who will have more money in their account after one year? How much more? b. Who will have more money in their account after five years? How much more? c. Who will have more money in their account after 20years? How much more?
Solution Summary: The author explains how the investment with the rate of 3.5% and which is compounded once in a year earned more by 482.
Assume that the accounts described in the exercises have no other deposits or withdrawals except for what is stated. Round all answers to the nearest dollar, rounding up to the nearest dollar in present-value problems. Assume 360 days in a year.
You deposit $3000 in an account that pays 3.5% interest compounded once a year. Your friend deposits $2500 in an account that pays 4.8% interest compounded monthly.
a. Who will have more money in their account after one year? How much more?
b. Who will have more money in their account after five years? How much more?
c. Who will have more money in their account after 20years? How much more?
Newton's Law of Cooling tells us that the rate of change of the temperature of an object is proportional to
the temperature difference between the object and its surroundings. This can be modeled by the
differential equation
dT
dt
k(TA), where T is the temperature of the object after t units of time
have passed, A is the ambient temperature of the object's surroundings, and k is a constant of
proportionality.
Suppose that a cup of coffee begins at 178 degrees and, after sitting in room temperature of 61 degrees
for 12 minutes, the coffee reaches 171 degrees. How long will it take before the coffee reaches 155
degrees?
Include at least 2 decimal places in your answer.
minutes
Decide whether each limit exists. If a limit exists, estimate its
value.
11. (a) lim f(x)
x-3
f(x) ↑
4
3-
2+
(b) lim f(x)
x―0
-2
0
X
1234
can you help me solve this question and show workings please
Chapter 8 Solutions
Thinking Mathematically, Books a la Carte Edition plus MyLab Math with Pearson eText -- Access Card Package, 4/e (7th Edition)
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