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1: The monthly payment on a 900,000 , 20 yr. mortgage at 5.75% is $6,318.75 per...

1: The monthly payment on a 900,000 , 20 yr. mortgage at 5.75% is $6,318.75 per month. How much of that 900,000 on day 1 is deemed to be "current portion of mortgage payable"?


2: Explain the difference between straight-line method of amortization a bond discount as opposed to using the effective interest method of amortizing a bond discount.


3: Why does a Bond sell at a discount? Why would a Bond sell at a premium?

Solutions

Expert Solution

Amount of mortgage $900,000
Monthly interest rate 0.479167% (5.75/12) 0.479167
Number of Months 240 (20*12)
Monthly payment $6,318.75 (Using PMT function withRate=0.479167%,Nper=240,PV=-900000)
N P
Month Principle (Using PPMT Function of excel with Rate=0.479167%,Per=N,Nper=240, PV=-900000
Payment
1 $2,006.25
2 $2,015.86
3 $2,025.52
4 $2,035.23
5 $2,044.98
6 $2,054.78
7 $2,064.63
8 $2,074.52
9 $2,084.46
10 $2,094.45
11 $2,104.48
12 $2,114.57
SUM $24,719.73
Current Portion=Payment of principle in next 12 months
Current portion of Mortgage Payable on Day1 $24,719.73
2 In Straight line method, the Bond Discount is
Amortised over the life of the bond in equal
amount per period.
Example:
Face Value=$100,000
Annual Coupon payment =9%
Maturity =10 years
Market return=10%
Bond is sold at $93845
Discount amount=(100000-93845)= $         6,155
Amortization per period=6155/10=$615.50
Coupon payment at the end of year= $9,000 (0.09*100000)
Journal entry for discount amortization in year 1
Debit : Interest expense $   9,615.50
Credit : Discount $       615.50
Credit: Cash $9,000
Every year $615.50 will be credited to discount account
Interest expense will be $9,615 every year
Interest expense and discounts are constant
Effective Interest Method:
Under this method, the interest expense is recorded as Market interest rate Times the Carrying amount in the beginning of year
Interest expense=Interest for the period at market rate
Carrying amount at the beginning of year 1 $93,845
Interest expense in year 1 $9,384.50 (93845*0.1)
Interest paid $9,000
Amortization of discount $384.50 (9384.50-9000)
Journal entry for discount amortization in year 1
Debit : Interest expense $9,384.50
Credit : Discount $384.50
Credit: Cash $9,000
Interest expense will increase every year as the carrying amount increases
Amortization will also increase every year
3 The Price of a Bond at a given time is the Sum of Present value of all future cash flows discounted at market rate
If the market rate is same as the coupon rate, the Bond Price will be same as Face Value
If the market rate is higher than the coupon rate,the present value of cash flow discounted at market rate
Will be lower than face value
Hence bBond will Sell at discount
If market rate is lower than the coupon rate , the Present value of Cash flows will be higher than face value
The Bond price will be higher than face value
Bond will sell at Premium



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