Tome Value Of Money Review (Appendix B) Flashcards
Summarize what the old saying “Time is Money” means by choosing all of the statements below that reflect its meaning. (Check all that apply.)
As we carry the balance of debt, we accumulate interest costs on it.
The value of our assets change because of interest earned on the assets.
It reflects the notion that as time passes, the values of our assets and liabilities change.
Review the statements below and choose the one which is correct regarding interest as it relates to money.
Interest is payment by the borrower to the owner of an asset for its use.
Identify the required components needed to determine the present value of a sum.
The number of periods the sum will be earning interest
The future amount of money needed
The interest rate charged
Determine which of the statements below is correct regarding the present value concept.
We want to know how much we must invest now in order to have a certain sum of money some time in the future.
The formula to compute the present value of a single sum is:
future value divided by (1 + interest rate)^n
Explain what future and present value computations enable us to do by selecting all of the correct statements below. (Check all that apply.)
The present value computation is important when we want to know the value of future-day assets today.
They enable us to measure or estimate the interest component of holding assets or debt over time.
The future value computation is important when we want to know the value of present-day assets at a future date.
Show your understanding of interest by completing the following sentence: Interest is the amount of money …
(earned, owed) by the owner of an asset and ..
(paid, earned) by the borrower of the asset for its use.
earned ; paid
Describe what a period represents in time-value of money computations by completing the following sentence:
The present value or future value of a sum of money can be calculated as long as we know the number of ….
(days, times, years) that interest will be compounded within one ….
(year, month, day).
Times; Year
Recall the required components of figuring present value by matching the formula symbol on the left with its definition on the right.
- n:
- f:
- i:
- p:
- n: number of periods
- f: future value
- i: interest rate per period
- p: present value
Review the statements below and determine which are correct regarding compounding in regards to interest.
Interest can be compounded daily, monthly, quarterly or annually.
In the present value formula, annual interest can be transformed into interest earned per (n) periods.
Explain the present value concept by completing the following sentence:
A person can use the present value concept to calculate how much money he has to invest …
(today, tomorrow) in order to have a specific sum of money in the …
(present, future).
Today; future
Helen is offered the possibility of investing $2,722.40 today and in return to receive $4,000 after 5 years. Calculate the annual interest rate that she must receive over the next 5 years for her investment to grow to $4,000 by using the Present Value of 1 table below.
Periods
8%
9%
10%
1
.9259
.9174
.9091
2
.8573
.8417
.8264
3
.7938
.7722
.7513
4
.7350
.7084
.6830
5
.6806
.6499
.6209
6
.6302
.5963
.5645
2 years
1652.80/2000 = .8264 (which is 2 years at 10% on p Val table.
Or
Reason: $2,000 x.8264 = $1,652.80.
Assume that we want to have $500 three periods from today. Use the present value of a single sum formula to calculate how much we must invest now, at an interest rate of 8% in order to have the $500 in the future: p=f/(1+i)n
396.92
Reason: p= $500/(1+.08)3
Calculate the future value of $250 invested for 4 periods at 9% by using the future value of a single amount formula: f= p x (1+i)^ n
352.90
Reason: f = $250 x (1+.09)4
The future value concept can be explained as the following:
A person can use the future value concept to calculate how much money she will have ….
(today, tomorrow) if she invests a specific sum of money in the ….
(present, future).
tomorrow; present