Question

In: Finance

Create a loan amortization schedule in Excell for a $275,000 mortgage that will be repaid over...

Create a loan amortization schedule in Excell for a $275,000 mortgage that will be repaid over 20 years with monthlypayments.  The annual interest rate is 5.5 %.

What is your monthly payment?  $

What is the total dollar amount of payments made over the life of this loan? $__

What is the total dollar amount of interest paid over the life of this loan? $_

How many months will it take to pay off the loan if you pay an extra $100 per

month? ____

Solutions

Expert Solution

Ans 1) Monthly payment is given by PV of annuity formula

PV of annuity = paymnet * (1 - (1+r/12)^- 12*n)/(r/12)

275000 = payment * (1 - 1.0046^-240)/.0046

payment = $1891.69

total dollar amount of payments made over the life of this loan = 240 * $1891.69

= $454005.6

total dollar amount of interest paid over the life of this loan = total payment - principal

= $454005.6 - $275000

= $179005.6

Again we will use the PV of anuity formula

275000 = 1991.69 * (1 - (1.0046)^-n)/.0046

n = 219.1 Months

Loan Amortization schdule is given below but due to size issue it can't be be for 240 months.

rate 0.46%
nper 240
PV 275000
FV 0 PMT $1,891.69
Month Opening Balance Payment Interest Principal Payment Closing Balance
1 $        275,000.00 $ 1,891.69 $   1,260.42 $                 631.27 $     274,368.73
2 $        274,368.73 $ 1,891.69 $   1,257.52 $                 634.17 $     273,734.56
3 $        273,734.56 $ 1,891.69 $   1,254.62 $                 637.07 $     273,097.49
4 $        273,097.49 $ 1,891.69 $   1,251.70 $                 639.99 $     272,457.49
5 $        272,457.49 $ 1,891.69 $   1,248.76 $                 642.93 $     271,814.57
6 $        271,814.57 $ 1,891.69 $   1,245.82 $                 645.87 $     271,168.69
7 $        271,168.69 $ 1,891.69 $   1,242.86 $                 648.83 $     270,519.86
8 $        270,519.86 $ 1,891.69 $   1,239.88 $                 651.81 $     269,868.05
9 $        269,868.05 $ 1,891.69 $   1,236.90 $                 654.79 $     269,213.26
10 $        269,213.26 $ 1,891.69 $   1,233.89 $                 657.80 $     268,555.46
11 $        268,555.46 $ 1,891.69 $   1,230.88 $                 660.81 $     267,894.65
12 $        267,894.65 $ 1,891.69 $   1,227.85 $                 663.84 $     267,230.81
13 $        267,230.81 $ 1,891.69 $   1,224.81 $                 666.88 $     266,563.93
14 $        266,563.93 $ 1,891.69 $   1,221.75 $                 669.94 $     265,893.99
15 $        265,893.99 $ 1,891.69 $   1,218.68 $                 673.01 $     265,220.98
16 $        265,220.98 $ 1,891.69 $   1,215.60 $                 676.09 $     264,544.89
17 $        264,544.89 $ 1,891.69 $   1,212.50 $                 679.19 $     263,865.70
18 $        263,865.70 $ 1,891.69 $   1,209.38 $                 682.31 $     263,183.39
19 $        263,183.39 $ 1,891.69 $   1,206.26 $                 685.43 $     262,497.96
20 $        262,497.96 $ 1,891.69 $   1,203.12 $                 688.57 $     261,809.38
21 $        261,809.38 $ 1,891.69 $   1,199.96 $                 691.73 $     261,117.65
22 $        261,117.65 $ 1,891.69 $   1,196.79 $                 694.90 $     260,422.75
23 $        260,422.75 $ 1,891.69 $   1,193.60 $                 698.09 $     259,724.67
24 $        259,724.67 $ 1,891.69 $   1,190.40 $                 701.29 $     259,023.38

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