You have some extra cash this month and you are considering putting it toward your car loan. Your interest rate is 7.4%, your loan payments are $653 per month, and you have 3 months left on your loan. If you pay an additional $1,000 with your next regular $653 payment (due in one month), how much will it reduce the amount of time left to pay off your loan? (Note: Be careful not to round any intermediate steps less than 6 decimal places.) The new time left to pay off your loan will be months. (Round to one decimal place.) Thus, you reduce the amount of time remaining on the loan by approximately months. (Round to one decimal place.)

You have some extra cash this month and you are considering putting it toward your car loan. Your interest rate is 7.4%, your loan payments are $653 per month, and you have 3 months left on your loan. If you pay an additional $1,000 with your next regular $653 payment (due in one month), how much will it reduce the amount of time left to pay off your loan? (Note: Be careful not to round any intermediate steps less than 6 decimal places.) The new time left to pay off your loan will be months. (Round to one decimal place.) Thus, you reduce the amount of time remaining on the loan by approximately months. (Round to one decimal place.)

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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You have some extra cash this month and you are considering putting it toward your car loan. Your interest rate is 6.6%, your loan payments are $639 per month, and you have 36 months left on your loan. If you pay an additional $1,500 with your next regular $639 payment (due in one month), how much will it reduce the amount of time left to pay off your loan? (Note: Be careful not to round any intermediate steps less than 6 decimal places.) a) The new time left to pay off your loan will be ______months. b) Thus, you reduce the amount of time remaining in the loan by approximately _____ months.
Suppose your credit card has a balance of $6,200 and an annual interest rate of 15%. You decide to pay off the balance over three years. If there are no further purchases charged to the card, (a) How much must you pay each month? (b) How much total interest will you pay? Now suppose decide to pay off the balance over one year rather than three. (c) How much more must you pay each month? (d) How much less will you pay in total interest? P n Use PMT = - nt 1 - 1+ n to determine the payment amount. Round to the nearest dollar. ..... А. (а) $224 (b) $616 (c) $344 more per month; (d) $1,248 less in total interest В. (а) $224 (b) $1,864 (c) $344 more per month; (d) $1,248 less in total interest С. (а) $215 (b) $1,540 (c) $345 more per month (d) $1,020 less in total interest D. (a) $215 (b) $520 (c) $345 more per month (d) $1,020 less in total interest
You have some extra cash this month and you are considering putting it toward your car loan. Your interest rate is 6.6%, your loan payments are $700 per month, and you have 3 months left on your loan. If you pay an additional $1,300 with your next regular $700 payment (due in one month), how much will it reduce the amount of time left to pay off your loan? (Note: Be careful not to round any intermediate steps less than 6 decimal places.) The new time left to pay off your loan will be months. (Round to one decimal place.)
Use Excel to answer this question: You want to borrow money from your bank to purchase a car. The maximum amount you are willing to pay is $450 per month. How much can you borrow if the loan lasts for 7 years, your first payment starts today, and the interest rate is 4.5% APR under monthly compounding? $32,495.13 O$29,489.45 O $31,576.98 O $27,456.87
(Use Formula Approach or Calculator Approach) You ran a little short on your spring break vacation, so you put $1,000 on your credit card. You can afford only the minimum payment of $20 per month. The interest rate on the credit card is 1.5 percent per month. How long will you need to pay off the $1,000?
Pls help on ur own.Suppose you take out a car loan that requires you to pay $8,000 now, $5,000 at the end of year 1, and $7,000 at the end of year 2. The interest rate is 5% now and increases to 9% in the next year. What is the present value of the payments?
Suppose you want to withdraw $20,000 at the end of year 3 and another $20,000 at the end of year 5. The account's interest rate is 5% compounded annually. A How much should you deposit now? B) Suppose you realize you can only deposit $10,000 today, but you expect to have more funds available in 1 year. How much must you deposit into the account at the end of year 1 so that you can still make the necessary withdrawals at the end of years 3 and 5?
You want to buy a $243,000 home. You plan to pay 10% as a down payment, and take out a loan with a rate of 8% for the rest. a) How much is the loan amount going to be? $ b) What will your monthly payments be if you have a 30-year loan? $ c) What will your monthly payments be if you have a 15-year loan? $ d) What is the total amount paid to the bank over the 30-years? $ e) Whatis the total amount paid to the bank over the 15-years? $ f) Find the total interest paid for the 30-year loan. $ g) Find the total interest paid for the 15-year loan. $
You want to buy a car with a local bank that will lend you $20000. The loan will fully amortized over 5 years and the nominal rate of interest will be 14% with interest paid monthly, then a. What will be your monthly payment? b. Effective Annual Rate? c. Explain why total interest is different?
You want to buy a car and you want your payments to be $500 per month. You can finance the car for 1.5% interest for 6 years. How much are you able to borrow for the loan? Assume monthly compounding. Do not enter the negative sign from your calculator (if there is one) or the dollar sign. Round to two decimal places.
Suppose that you want to avoid paying interest and decide you'll only buy the furniture when you have the money to pay for it. An annuity is basically the opposite of a fixed-installment loan: you deposit a fixed amount each month and receive interest based on the total amount that's been saved. The future value formula is: A = [( The future value would be $ 12M 1+ 12 Y where M is the regular monthly payment, r is the annual interest rate in decimal form, and t is the term of the annuity in years. If you chose an annuity with a term of two years at 4.7% and a monthly payment of $100, the future value would be $2511.27. Recalculate the future value amount if you're willing to raise your monthly payment $20 per month. Round your answer to the nearest cent. 121 X 6
Solve the following problems. Round your results to the nearest cent as needed. You need a loan to purchase a car. After the down payment, you need to borrow $24, 200. If a bank offers you a loan at 6.9% for 6 years, how much will your monthly payment be? How much will you pay in interest? Your monthly payment will be $ dollars You will pay a total of $ dollars TVM Calculator in interest

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