A new car costing $28,000 can be financed with a four-year loan at 6.12%. A three-year-old model of the same car costs $16,000 and is financed with a four-year loan at 6.86% with monthly payments of $382.10. Use the present value of an annuity formula to find the difference in monthly payments between financing the new car and the used car. Round to the nearest cent.

A new car costing $28,000 can be financed with a four-year loan at 6.12%. A three-year-old model of the same car costs $16,000 and is financed with a four-year loan at 6.86% with monthly payments of $382.10. Use the present value of an annuity formula to find the difference in monthly payments between financing the new car and the used car. Round to the nearest cent.

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Suppose that you decide to buy a car for $26,635, including taxes and license fees. You saved $7000 for a down payment and can get a five-year car loan at 7.71%. Use PMT= find the monthly payment and the total interest for the loan. CE to [-]
You are looking to buy a car that costs $30,000. Your payment is $400/month for 60 months. If you want to know your interest rate on this loan, you can use Excel. Excel returns a RATE of 0.70%. What is your APR? 8.45% 2.75% 3.24% 0.70%
With the following information, compute the net benefit of refinancing: Current loan balance: $200,000 Remaining term: 15 years Interest rate: 6.5% Old loan monthly payment: $1742.22 Expected number of future payments you will make: 72 Interest rate available on a new loan: 4.5% Cost of refinancing:5% of the outstanding balance. what is the resulting net benefit?
Suppose you decide to buy a car for $25,485, including taxes and licensing fees. You saved $10,000 for a down payment and can get a five- year loan at 6.52%. Use the present value of an annuity formula to find the monthly payment. Round to the nearest cent as needed. -nt pmt 1- P = $218.99 O $303.13 O $498.88 O $8413.52
You are negotiating to buy a new car with a car salesman at a local dealer. You have negotiated the price to $38,000. You have $3,000 to put towards the down payment and plan to get a loan for the rest. If you can get an annual interest rate of 11 percent APR (with monthly compounding) over a 5-year period, what would be your monthly payment? Round it to two decimal place (cents), e.g., 234.56.
The appropriate discount rate for the following cash flows is 7.58 percent per year: Year 1 2 3 4 Cash Flow $2,520 $0 $3,960 $2,210 What is the present value of the cash flows as of Year O? $7,025.36 $7,537.38 $6,941.87 $7,321.33 $7,172.91
what would the formula be to solve for the table value? the table value is what i need to solve the problem
Compute the monthly payment and the total amount spent for a vehicle that costs $24,000 if you finance the entire purchase over 5 years at an annual rate of 8 25 percent. Calculate the payment if you finance the car for only four years. Finally, calculate the payment for three years. What do you notice about the payment under the different time assumptions? Note: Round intermediate computations to at least five (5) decimal places Click on the table icon to view the MILPF table The monthly payment, PMT, on the 5-year auto loan is $ (Round to the nearest cent.) The total amount spent if you financed $24,000 for 5 years at 8 25 percent per year is $ (Round to the nearest cent.) The monthly payment, PMT, on the 4-year auto loan is $ (Round to the nearest cent.) Finally, the monthly payment, PMT, on the 3-year auto loan is $ (Round to the nearest cent.) What do you notice about the payment under the different time assumptions? (Select the best choice below.) OA. As the number of payments…
A computer chip designer purchased a car for $59,476.47, which includes sales tax and registration. The designer obtains a 5-year loan for the total amount at an annual interest rate of 6.3% compounded monthly. The designer will make monthly payments. The payments calculation for this type of loan uses the formula for the present value of which type of annuity? Given the formula for the payment amount of annuity where PMT is the payment amount in dollars, PV is the present value in dollars, n is the number of payments, and i is the interest rate per period. PMT= ? Determin the following values. PV= $ n= i= What is the designer’s monthly payment? (Round your answer to the nearest cent.)
Quantitative Problem: You need $14,000 to purchase a used car. Your wealthy uncle is willing to lend you the money as an amortized loan. He would like you to make annual payments for 4 years, with the first payment to be made one year from today. He requires a 9% annual return. a. What will be your annual loan payments? Do not round intermediate calculations. Round your answer to the nearest cent. b. How much of your first payment will be applied to interest and to principal repayment? Do not round intermediate calculations. Round your answers to the nearest cent. Interest: $ Principal repayment: $
Explain well with proper answer.
When purchasing a $100,000 house, a borrower is comparing two loan alternatives. The first loan is an 80% loan at 4% with monthly payments of $591.75 for 15 years. The second loan is 90% loan at 5% with monthly payments of $526.13 over 25 years. What is the incremental cost of borrowing the extra money assuming the loan will be held for the full term? O 6.50% O 13.21% O 7.20% O 13.70%

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