A 5-year loan in the amount of $48,000 is to be repaid in equal annual payments. What is the remaining principal balance after the third payment if the interest rate is 5 percent, compounded annually?
Rate | Annual Interest rate | 5% | |||||||
Nper | Number of Years | 5 | |||||||
Pv | Loan amount | $48,000 | |||||||
PMT | Equal Annual Payment | $11,086.79 | (Using PMT function of excel with Rate=5%,Nper=5,Pv=-48000) | ||||||
Principal Balance after 3rd payment=Present Value of future payments | |||||||||
Rate | Annual Interest rate | 5% | |||||||
Nper | Number of Years left in future=5-3 | 2 | |||||||
Pmt | Annual payment | $11,086.79 | |||||||
PV | Principal Balance after 3rd payment | $20,614.89 | (Using PV function of excel with Rate=5%,Nper=2,Pmt=-11086.79) | ||||||
SCHEDULE OF PAYMENTS | A | B | C=A*5% | D=B-C | E=A-D | ||||
Year | Beginning Loan Balance | Loan Repayment | Interest | Principal | Ending Loan Balance | ||||
0 | $48,000 | ||||||||
1 | $48,000 | $11,086.79 | $2,400 | $8,686.79 | $39,313.21 | ||||
2 | $39,313 | $11,086.79 | $1,966 | $9,121.13 | $30,192.08 | ||||
3 | $30,192 | $11,086.79 | $1,510 | $9,577.19 | $20,614.89 | ||||
4 | $20,615 | $11,086.79 | $1,031 | $10,056.05 | $10,558.85 | ||||
5 | $10,559 | $11,086.79 | $528 | $10,558.85 | $0.00 | ||||
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