This topic contains a solution. Click here to go to the answer

Author Question: Consider a 30,000 car loan over six years at 7 APR. Assume an option where the car loan offers 0 ... (Read 19 times)

tiara099

  • Hero Member
  • *****
  • Posts: 588
Consider a 30,000 car loan over six years at 7 APR. Assume an option where the car loan offers 0 financing for the first two years of the loan or 7 financing over six years. What are the payment choices to ensure that no interest on the loan is paid?
 
  What will be an ideal response?

Question 2

Consider a 20,000 car loan over five years at 8 APR. Assume an option where the car loan offers 0 financing for the first two years of the loan or 8 financing over five years.
 
  What are the payment choices to ensure that no interest on the loan is paid? Does this imply that money is free? Explain.
  What will be an ideal response?



Related Topics

Need homework help now?

Ask unlimited questions for free

Ask a Question
Marked as best answer by a Subject Expert

dellikani2015

  • Sr. Member
  • ****
  • Posts: 332
Answer to Question 1

Answer: There are two methods to consider. First, you can make 24 equal payments of = 1,250. This will pay off the entire loan before interest is charged. Second, you can make the regular 7 APR payments for two years and then pay off the balance with what is called a balloon payment. The PVIFA factor for 6  12 = 72 periods and a periodic interest rate of = 0.58333 is:
PVIFA = 58.65444. The monthly annuity payment is: PMT = = = 511.47. The total monthly payments for two years would be 24  511.47 = 12,275.28. Therefore, your balloon payment at the end of two years would be 30,000.00 - 12,275.28 = 17,724.72.

Answer to Question 2

Answer: There are two methods to consider. First, you can make 24 equal payments of = 833.33. This will pay off all of the loan before interest is charged. Second, you can make the regular 8 APR payments for two years and then pay off the balance with what is called a balloon payment. The PVIFA factor for 5  12 = 60 periods and a periodic interest rate of = 0.66667 is 49.31843. The monthly annuity payment is: PMT = = = 405.53. The total monthly payments for two years would be 24  405.53 = 9,732.67. Therefore, your balloon payment at the end of two years would be 20,000.00 - 9,732.67 = 10,267.33. Do the two methods imply that money is free? The answer is yes only if you are willing to make the loan period last just two years and can either (i) increase your monthly payments to 833.33 or (ii) pay off the balloon balance of 10,267.33 at the end of the second year following 24 equal payments of 405.53. For many people, these two options may not be feasible. For example, many people may find 833.33 a month for a car loan too much for their budget even if for only two years, and it may be even more difficult to come up with a balloon payment of 10,267.33 after the two-year period.




tiara099

  • Member
  • Posts: 588
Reply 2 on: Jul 10, 2018
Gracias!


phuda

  • Member
  • Posts: 348
Reply 3 on: Yesterday
Great answer, keep it coming :)

 

Did you know?

Urine turns bright yellow if larger than normal amounts of certain substances are consumed; one of these substances is asparagus.

Did you know?

A serious new warning has been established for pregnant women against taking ACE inhibitors during pregnancy. In the study, the risk of major birth defects in children whose mothers took ACE inhibitors during the first trimester was nearly three times higher than in children whose mothers didn't take ACE inhibitors. Physicians can prescribe alternative medications for pregnant women who have symptoms of high blood pressure.

Did you know?

Pope Sylvester II tried to introduce Arabic numbers into Europe between the years 999 and 1003, but their use did not catch on for a few more centuries, and Roman numerals continued to be the primary number system.

Did you know?

Excessive alcohol use costs the country approximately $235 billion every year.

Did you know?

The modern decimal position system was the invention of the Hindus (around 800 AD), involving the placing of numerals to indicate their value (units, tens, hundreds, and so on).

For a complete list of videos, visit our video library