Assignment-10
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Date
Jan 9, 2024
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Uploaded by DrTitanium9231
Real Estate Division
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Aman Preet Singh
Student No: 4304704
Course: Real Estate Trading Services Licensing Course 2023
Assignment No: 10
You have submitted this assignment on 2023-09-27
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Question 1
Which of the following statements regarding constant payment mortgages is TRUE?
There are only three basic financial components in all constant payment mortgages: amortization period, nominal rate
of interest, and the loan amount.
Constant payment mortgages are repaid by equal and consecutive instalments that include principal and interest.
If a mortgage payment frequency and interest rate compounding frequency are both monthly, an interest rate
conversion is required for mortgage finance calculations.
At the end of the amortization period, a constant payment mortgage's future value is always equal to 10% of the loan's
face value.
Correct Answer: 2
Option (2) is correct because constant payment mortgages are repaid by equal periodic payments that occur in consecutive
instalments including the principal amount and interest. Option (1) is incorrect because there are four basic financial components
in all constant payment mortgages: loan amount, nominal rate of interest, amortization period, and payment. Option (3) is
incorrect because when the mortgage payment frequency and interest rate compounding frequency are the same (monthly in this
case), an interest rate conversion is NOT required for mortgage finance calculations. Option (4) is incorrect because at the end of
the amortization period, a constant payment mortgage's future value is equal to zero. This is because constant payment
mortgages are always completely paid off at the end of the amortization period.
Question 2
A borrower is considering mortgage loans from two different lenders. Lender A will loan funds at a rate of j
= 8.5% and Lender B
will loan funds at a rate of j
= 8.6%. Which of the following represents the lowest cost of borrowing?
j
= 8.784900% with Lender B
j
= 8.839091% with Lender A
j
= 8.680625% with Lender A
j
= 8.947213% with Lender B
2
12
1
1
1
1
Go to My Courses Page
Correct Answer: 3
Option (3) is correct because Option (3) with Lender A has the lowest effective annual interest rate: (j
= 8.680625%) and
represents the lowest cost of borrowing. To compare rates, it is necessary to convert each rate into its equivalent effective annual
rate and then compare from there.
PRESS
DISPLAY
Lender A
8.5 NOM%
8.5
2 P/YR
2
EFF%
8.680625
Lender B
8.6 NOM%
8.6
12 P/YR
12
EFF%
8.947213
THE NEXT FOUR (4) QUESTIONS REQUIRE YOU TO COMPLETE THE FOLLOWING TABLE:
Loan
Loan Amount
Interest Rate
(semi-annual
compounding)
Amortization
Period (years)
Monthly Payment
A
$180,000
j
= 5.85%
25 years
?
B
$230,000
j
= 6.5%
?
$1,475.00
C
?
j
= 4.75%
20 years
$822.00
D
$350,000
?
25 years
$1,692.00
Question 3
Calculate the monthly payment for Loan A, rounded to the nearest cent.
$1,093.79
$1,227.72
$1,135.65
$1,300.34
Correct Answer: 3
Option (3) is correct because the monthly payment is $1,135.65. Since the payments are monthly, the number of compounding
periods (N) must also be in months. The given nominal rate with semi-annual compounding must first be converted to an
equivalent nominal rate with monthly compounding. Then the payment can be calculated.
PRESS
DISPLAY
5.85 NOM%
5.85
2 P/YR
2
EFF%
5.935556
12 P/YR
12
NOM%
5.779952
180000 PV
180,000
12 × 25 = N
300
0 FV
0
PMT
–1,135.65176
Question 4
Calculate the amortization period for Loan B.
Between 20 and 25 years
Between 25 and 30 years
Between 30 and 35 years
More than 35 years
1
2
2
2
Correct Answer: 2
Option (2) is correct because the amortization period is between 25 and 30 years (approximately 28 years). Since the payments
are monthly, the given rate of j
= 6.5% must first be converted to an equivalent j
rate. Then, calculate the amortization period,
expressed in months, and convert it into years.
PRESS
DISPLAY
6.5 NOM%
6.5
2 P/YR
2
EFF%
6.605625
12 P/YR
12
NOM%
6.413688
230000 PV
230,000
1475 +/– PMT
–1,475
0 FV
0
N
336.227297
÷ 12 =
28.018941
Question 5
Calculate the loan amount for Loan C, rounded to the nearest dollar.
$127,700
$144,857
$132,211
$155,680
Correct Answer: 1
Option (1) is correct because the loan amount is $127,700, rounded. The given rate of j
= 4.75% must first be converted to a j
rate as the loan calls for monthly payments. Then the loan amount can be calculated.
PRESS
DISPLAY
4.75 NOM%
4.75
2 P/YR
2
EFF%
4.806406
12 P/YR
12
NOM%
4.703666
20 × 12 = N
240
822 +/– PMT
–822
0 FV
0
PV
127,700.061259
Question 6
Calculate the nominal rate per annum, with semi-annual compounding, for Loan D.
2.698064%
3.197331%
4.229764%
5.562796%
2
12
2
12
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Make an amortization table to show the first two payments for the mortgage.
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Annual interest rate
Years in mortgage
Monthly payment
$405,398
5.25%
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$2111.08
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