Compute the monthly rate of interest, using the equation as shown below:
Monthly rate = Annual rate/ 12
= 18%/ 12
= 1.5%
Hence, the monthly rate of interest is 1.5%.
(a)
Compute the number of payments required to pay off the loan, using the equation as shown below:
Loan amount = Monthly payment*{1 – (1 + Rate)-Number of periods}/ Rate
$384.43 = $20*{1 – (1 + 0.015)-Number of periods}/ 1.5%
Rearrange the above mentioned equation to determine the number of payment periods as follows:
1 – (1 + 0.015)-Number of periods = $384.43*1.5%/ $20
(1.015)-Number of periods = 0.7116775
After solving the above-mentioned equation, the number of payment periods comes out to be 23 months.
(b)
Compute the number of payments required to pay off the loan, using the equation as shown below:
Loan amount = Monthly payment*{1 – (1 + Rate)-Number of periods}/ Rate
$384.43 = $65*{1 – (1 + 0.015)-Number of periods}/ 1.5%
Rearrange the above-mentioned equation to determine the number of payment periods as follows:
1 – (1 + 0.015)-Number of periods = $384.43*1.5%/ $65
(1.015)-Number of periods = 0.91128538462
After solving the above-mentioned equation, the number of payment periods comes out to be 6 months.
(c)
Compute the extra payment made by Simon, using the equation as shown below:
Extra payment = (Monthly payment of $20*Number of months) – (Monthly payment of 65*Number of months)
= ($20*23 months) – ($65*6)
= $70
Hence, the extra payment made by Simon is $70.
Simon recently received a credit card with an 18% nominal interest rate. With the card, he...
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