Find the monthly payment and estimate the remaining balance. Assume interest is on the unpaid balance. Twenty-year mortgage for $220,000 at 4.02%; remaining balance after 12 years. The monthly payment is $.............. (Round to the nearest cent as needed.)
(a) Monthly Payment:
Loan amount, L = $ 220,000.00
Interest Rate, R % = 4.02
Remitting Frequency per year, N = 12
Time in Years, T = 22
Interest Rate per Period, ι = R/100N = 0.0034
Number of Periods, p = NT = 264
Installment, PMT = L * [ι + {ι / {((1 + ι)^p) - 1}}] = $1,256.76
(b) Amortization schedule:
After Monthly Payment Number | Total paid | Total paid towards Interest | Total paid towards Principal | Balance payable |
1 | $1,256.76 | $737.00 | $519.76 | $219,480.24 |
2 | $2,513.53 | $1,472.26 | $1,041.27 | $218,958.73 |
3 | $3,770.29 | $2,205.77 | $1,564.52 | $218,435.48 |
4 | $5,027.05 | $2,937.53 | $2,089.52 | $217,910.48 |
5 | $6,283.81 | $3,667.53 | $2,616.28 | $217,383.72 |
6 | $7,540.58 | $4,395.76 | $3,144.81 | $216,855.19 |
7 | $8,797.34 | $5,122.23 | $3,675.11 | $216,324.89 |
8 | $10,054.10 | $5,846.92 | $4,207.18 | $215,792.82 |
9 | $11,310.87 | $6,569.82 | $4,741.04 | $215,258.96 |
10 | $12,567.63 | $7,290.94 | $5,276.69 | $214,723.31 |
11 | $13,824.39 | $8,010.26 | $5,814.13 | $214,185.87 |
12 | $15,081.15 | $8,727.79 | $6,353.37 | $213,646.63 |
13 | $16,337.92 | $9,443.50 | $6,894.41 | $213,105.59 |
14 | $17,594.68 | $10,157.41 | $7,437.27 | $212,562.73 |
...
140 | $175,946.79 | $83,298.28 | $92,648.52 | $127,351.48 |
141 | $177,203.56 | $83,724.90 | $93,478.65 | $126,521.35 |
142 | $178,460.32 | $84,148.75 | $94,311.57 | $125,688.43 |
143 | $179,717.08 | $84,569.81 | $95,147.27 | $124,852.73 |
144 | $180,973.84 | $84,988.06 | $95,985.78 | $124,014.22 |
Remaining balance = $124,014.22
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