They are considering trading their car in for a newer used vehicle so that Harry can have dependable transportation for commuting to work. The couple still owes $4,770 to the credit union for their current car, or $265 per month for the remaining 18 months of the 48-month loan. The trade-in value of this car plus $1,000 that Harry earned from a freelance interior design job should allow the couple to pay off the auto loan and leave $1,400 for a down payment on the newer car. The Johnsons have agreed on a sales price for the newer car of $23,000. The money planned for tires will be spent for other incidental taxes and fees associated with the purchase. 1. Using the Garman/Forgue companion website or the information in Table 7-2, calculate the monthly payment for a loan period of three, four, five, and six years at 8 percent APR. Round your answers to the nearest cent. Round Monthly Installment Payment for a Loan in intermediate calculations to the nearest cent.
They are considering trading their car in for a newer used vehicle so that Harry can have dependable transportation for commuting to work. The couple still owes $4,770 to the credit union for their current car, or $265 per month for the remaining 18 months of the 48-month loan. The trade-in value of this car plus $1,000 that Harry earned from a freelance interior design job should allow the couple to pay off the auto loan and leave $1,400 for a down payment on the newer car. The Johnsons have agreed on a sales price for the newer car of $23,000. The money planned for tires will be spent for other incidental taxes and fees associated with the purchase.
1. Using the Garman/Forgue companion website or the information in Table 7-2, calculate the monthly payment for a loan period of three, four, five, and six years at 8 percent APR. Round your answers to the nearest cent. Round Monthly Installment Payment for a Loan in intermediate calculations to the nearest cent.

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