In: Finance
            The data on a loan has been collected in the Microsoft Excel
Online file below. Open...
                
            The data on a loan has been collected in the Microsoft Excel
Online file below. Open the spreadsheet and perform the required
analysis to answer the questions below.
a. Complete an amortization schedule for a $22,000 loan to be
repaid in equal installments at the end of each of the next three
years. The interest rate is 8% compounded annually. Round all
answers to the nearest cent.
| Beginning | 
 | 
 | 
Repayment | 
Ending | 
| Year | 
Balance | 
Payment | 
Interest | 
of Principal | 
Balance | 
| 1 | 
$   | 
$   | 
$   | 
$   | 
$   | 
| 2 | 
$   | 
$   | 
$   | 
$   | 
$   | 
| 3 | 
$   | 
$   | 
$   | 
$   | 
$   | 
b. What percentage of the payment represents interest and what
percentage represents principal for each of the three years? Round
all answers to two decimal places.
 | 
% Interest | 
% Principal | 
| Year 1: | 
% | 
% | 
| Year 2: | 
% | 
% | 
| Year 3: | 
% | 
% | 
c. Why do these percentages change over time?
- These percentages change over time because even though the
total payment is constant the amount of interest paid each year is
declining as the remaining or outstanding balance declines.
 
- These percentages change over time because even though the
total payment is constant the amount of interest paid each year is
increasing as the remaining or outstanding balance declines.
 
- These percentages change over time because even though the
total payment is constant the amount of interest paid each year is
declining as the remaining or outstanding balance increases.
 
- These percentages change over time because even though the
total payment is constant the amount of interest paid each year is
increasing as the remaining or outstanding balance increases.
 
- These percentages do not change over time; interest and
principal are each a constant percentage of the total payment.
 
_____IIIIIIIVV
a. Complete an amortization schedule for a $22,000 loan to be
repaid in equal installments at the end of each of the next three
years. The interest rate is 8% compounded annually. Round all
answers to the nearest cent.
 | 
Beginning | 
 | 
 | 
Repayment | 
Ending | 
| Year | 
Balance | 
Payment | 
Interest | 
of Principal | 
Balance | 
| 1 | 
$   | 
$   | 
$   | 
$   | 
$   | 
| 2 | 
$   | 
$   | 
$   | 
$   | 
$   | 
| 3 | 
$   | 
$   | 
$   | 
$   | 
$   | 
b. What percentage of the payment represents interest and what
percentage represents principal for each of the three years? Round
all answers to two decimal places.
 | 
% Interest | 
% Principal | 
| Year 1: | 
% | 
% | 
| Year 2: | 
% | 
% | 
| Year 3: | 
% | 
% | 
c. Why do these percentages change over time?
- These percentages change over time because even though the
total payment is constant the amount of interest paid each year is
declining as the remaining or outstanding balance declines.
 
- These percentages change over time because even though the
total payment is constant the amount of interest paid each year is
increasing as the remaining or outstanding balance declines.
 
- These percentages change over time because even though the
total payment is constant the amount of interest paid each year is
declining as the remaining or outstanding balance increases.
 
- These percentages change over time because even though the
total payment is constant the amount of interest paid each year is
increasing as the remaining or outstanding balance increases.
 
- These percentages do not change over time; interest and
principal are each a constant percentage of the total payment.
 
- 
With a financial calculator, enter N = 3, I/YR = 8, PV =
-22,000, and FV = 0, and solve for PMT = $8,536.74. Then go through
the amortization procedure as described in your calculator manual
to get the entries for the amortization table. 
 | 
Beginning | 
 | 
 | 
Repayment | 
Remaining | 
 
| Year | 
Balance | 
Payment | 
Interest | 
of Principal | 
Balance | 
 
| 1 | 
$22,000.00     | 
$8,536.74     | 
$1,760.00     | 
$6,776.74     | 
$15,223.26     | 
 
| 2 | 
15,223.26     | 
8,536.74     | 
1,217.86     | 
7,318.88     | 
7,904.39     | 
 
| 3 | 
7,904.39     | 
8,536.74     | 
632.35     | 
7,904.39     | 
0.00     | 
 
 | 
 | 
$25,610.21     | 
$3,610.21     | 
$22,000.00     | 
 | 
 
 
 
- 
 | 
% Interest | 
% Principal | 
 
| Year 1: | 
1,760.00/8,536.74 = 20.62% | 
6,776.74/8,536.74 = 79.38% | 
 
| Year 2: | 
1,217.86/8,536.74 = 14.27% | 
7,318.88/8,536.74 = 85.73% | 
 
| Year 3: | 
632.35/8,536.74 = 7.41% | 
7,904.39/8,536.74 = 92.59% | 
 
 
These percentages change over time because, even though the
total payment is constant, the amount of interest paid each year is
declining as the balance declines. 
 
 
 |