Question

Securing a Mortgage Claude and Mike are a young couple of working professionals living in Thunder Bay, Ontario. Together, the
a. What size of mortgage do the couple require? $0.00 Round to the nearest cent. b. If the mortgage broker is able to secure
Macintosh HC Library Downloads 0.00 % TDS = Round to 2 decimal places. Based on the calculations, is it advisable for the len
e. Instead of making monthly payments, the mortgage broker presented an option of accelerated bi-weekly payments, in which th
Payment Number Amount Paid Interest Portion Principal (Periodic (Previous Portion Payment) Balance * 1) (PMT - INT) INT($) P
$0.00 $0.00 $0.00 $0.00 $0.00 $0.00 $0.00 $0.00 Total $0.00 $0.00 $0.00
0 0
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Answer #1

a. The couple require mortgage to the tune of 85% on the $185,000 condo as 20% is the down payment. So, mortgage required = 80% * $185,000 = $148,000

b. To calculate size of the monthly payment:

No. of periods = 10 years or 120 months ; Rate = 2.72%/12

Monthly payment = $148000 / PVAF(2.72%/12, 120) = $1,410

c. GDS (Gross Debt Service) is the percentage of income needed to pay all monthly housing costs and 50 per cent of condo fees, if applicable.
TDS (Total Debt Service) is the percentage of income needed to cover all debts. This is the same as that of the GDS, except all of the monthly debts are taken into consideration. This includes car payments, credit cards, alimony, and any loans.

GDS = 1410 + 50%*200 = $1,510

TDS = 280 + 160 + 1410 + 200 = $2,050

Monthly Income = $6,200

GDS Ratio = 1510/6200 = 24.35%

TDS Ratio = 2050/6200 = 33.06%

The industry standard for a TDS ratio is 42 per cent. So, it is advisable to lend the couple.

d. Referring to the mortgage schedule in part (f), the principal remaining at the end of 60 months is $79,021.29.

No. of periods left = 5 years or 60 months ; Rate = 2.68%/12

Monthly payment = $79021.29 / PVAF(2.68%/12, 60) = $1,408.70

f.

Amount Paid Payment (Periodic Number Payment) PMT($) Principal Interest Principal Balance Portion Portion (PMT (Previous (Per

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