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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MY NOTES ASK YOUR TEACHER Teal and Associates needs to borrow $65,000. The best loan they can find is one at 11% that must be repaid in monthly installments over the next years. How much are the monthly payments? (a) State the type. O future value O ordinary annuity O amortization O sinking fund O present value (b) Answer the question. (Round your answer to the nearest cent.) 2$ Need Heln? Read It
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.)
Find the monthly house payment necessary to amortize the following loan. 9) In order to purchase a home, a family borrows $121,000 at 3.0% for 30 yr. What is their monthly payment? Round the answer to the nearest cent.
Find the monthly payment for the loan. (Round your answer to the nearest cent.) A $501,000 home bought with a 20% down payment and the balance financed for 30 years at 5.8% S Need Help? Read It Watch It
You want to buy a bus. Cost is $180,000 with 10% down and the rest in 7 equal annual payments which include interest at 6%. The payments begin in one year. How much are the payments? Amortize the loan. Record the Journal Enteries.
Suppose that you decide to borrow $15,000 for a new car. You can select one of the following loans, each requiring regular monthly payments. Installment Loan A: three-year loan at 5.9% Installment Loan B: five-year loan at 4.8% P Use PMT = to complete parts (a) through (c) below. - nt 1- 1+ a. Find the monthly payments and the total interest for Loan A. The monthly payment for Loan A is $. (Do not round until the final answer. Then round to the nearest cent as needed.)
PA Use PMT= to determine the regular payment amount, rounded to the nearest dollar. The price of a home is $217,000. The bank requires a 20% down payment and three points at the time of closing. The cost of the home is financed with a 30-year fixed-rate mortgage at 7%. Complete parts (a) through (e) below. a. Find the required down payment. $ b. Find the amount of the mortgage. c. How much must be paid for the three points at closing? S (Round to the nearest dollar as needed.) d. Find the monthly payment (excluding escrowed taxes and insurance). S (Round to the nearest dollar as needed.) e. Find the total cost of interest over 30 years. (Round to the nearest dollar as needed.)
Find the monthly payment for the loan. (Round your answer to the nearest cent.) A $505,000 home bought with a 20% down payment and the balance financed for 30 years at 4.3%
Show Solution. Topic: General Annuity 4. Red and Elena are discussing the terms of a P110,000 office improvement loan with their bank's lending officer. The interest rate of the loan will be 18% compounded bimonthly. How long will it take to repay the loan if the quarterly payments are P8,950?
ou plan to purchase a car that costs $42,100. You deposit a down payment of $4,000 and finance the remaining amount over a period of 5 years. Your quoted annual rate is 9.30% compounded monthly Create a single-variable data table in Excel highlighting the monthly payment as a function of the length of the car loan. The table should indicate monthly payment figures for a loan term of a minimum of 2 years and a maximum of 7 years.
1. Exercise One: Jessica decides to take a $25,000 to help her cover her tuition expenses. The tenor of the loan is 10 years, and the interest rate is 6.75%. Repayments will be made on a monthly frequency. Based on the aforementioned information, and the material covered in class, (a) use the PMT function in Excel to find the fixed total payment, (b) verify your answer from (a) by programming the present value annuity formula as shown in class, (c) create an amortization schedule for this loan, (d) create a bar chart showing the Fixed Total Payment, Interest Paid, and Principal Paid.
Suppose that you decide to borrow $13,000 for a new car. You can select one of the following loans, each requiring regular monthly payments. Installment Loan A: three-year loan at 6.3% Installment Loan B: five-year loan at 4.8% P. Use PMT = to complete parts (a) through (c) below. - nt 1- a. Find the monthly payments and the total interest for Loan A. The monthly payment for Loan A is $. (Do not round until the final answer. Then round to the nearest cent as needed.) The total interest for Loan A is $. (Round to the nearest cent as needed.) b. Find the monthly payments and the total interest for Loan B. The monthly payment for Loan B is $. (Do not round until the final answer. Then round to the nearest cent as needed.) The total interest for Loan B is $. (Round to the nearest cent as needed.) MacBook Air

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