You have recently finished your MBA at the DarnIt Business School. Naturally, you must purchase a new BMW immediately. The car costs about $21,000. The bank quotes an interest rate of 15% APR for a 72 month loan with a 10 percent down payment. You plan on trading the car in for a new one in two years.
1)What will the loan balance be when you trade in the car?
Car Cost = $ 21000
Down Payment @10% = $ 2100
Loan Amount = Cost - Down Payment
= $ 21000 - $ 2100
= $ 18900
EMI = Loan / PVAF(r%, n)
= $ 18900 / PVAF (0.8333%,72)
= $ 18900 / 53.9787
= $ 350.14
Monthly payment is $ 350.14
Loan Amortization:
| Month | Opening Bal | Instralment | Int | Principal Repay | Closing Bal |
| 1 | 18900 | 350.14 | 157.5 | 192.64 | 18707.36 |
| 2 | 18707.36 | 350.14 | 155.8947 | 194.2453 | 18513.11 |
| 3 | 18513.11 | 350.14 | 154.276 | 195.864 | 18317.25 |
| 4 | 18317.25 | 350.14 | 152.6438 | 197.4962 | 18119.75 |
| 5 | 18119.75 | 350.14 | 150.998 | 199.142 | 17920.61 |
| 6 | 17920.61 | 350.14 | 149.3384 | 200.8016 | 17719.81 |
| 7 | 17719.81 | 350.14 | 147.6651 | 202.4749 | 17517.34 |
| 8 | 17517.34 | 350.14 | 145.9778 | 204.1622 | 17313.17 |
| 9 | 17313.17 | 350.14 | 144.2764 | 205.8636 | 17107.31 |
| 10 | 17107.31 | 350.14 | 142.5609 | 207.5791 | 16899.73 |
| 11 | 16899.73 | 350.14 | 140.8311 | 209.3089 | 16690.42 |
| 12 | 16690.42 | 350.14 | 139.0869 | 211.0531 | 16479.37 |
| 13 | 16479.37 | 350.14 | 137.3281 | 212.8119 | 16266.56 |
| 14 | 16266.56 | 350.14 | 135.5546 | 214.5854 | 16051.97 |
| 15 | 16051.97 | 350.14 | 133.7664 | 216.3736 | 15835.6 |
| 16 | 15835.6 | 350.14 | 131.9633 | 218.1767 | 15617.42 |
| 17 | 15617.42 | 350.14 | 130.1452 | 219.9948 | 15397.43 |
| 18 | 15397.43 | 350.14 | 128.3119 | 221.8281 | 15175.6 |
| 19 | 15175.6 | 350.14 | 126.4633 | 223.6767 | 14951.92 |
| 20 | 14951.92 | 350.14 | 124.5993 | 225.5407 | 14726.38 |
| 21 | 14726.38 | 350.14 | 122.7198 | 227.4202 | 14498.96 |
| 22 | 14498.96 | 350.14 | 120.8247 | 229.3153 | 14269.65 |
| 23 | 14269.65 | 350.14 | 118.9137 | 231.2263 | 14038.42 |
| 24 | 14038.42 | 350.14 | 116.9868 | 233.1532 | 13805.27 |
Balance left after 2 Years in Loan Account is $ 13,805.27
You have recently finished your MBA at the DarnIt Business School. Naturally, you must purchase a...
You have recently finished your MBA at the DarnIt Business School. Naturally, you must purchase a new BMW immediately. The car costs about $21,000. The bank quotes an interest rate of 15% APR for a 72 month loan with a 10 percent down payment. You plan on trading the car in for a new one in two years 1)What will your monthly payment be?
You have recently finished your MBA at the DarnIt Business School. Naturally, you must purchase a new BMW immediately. The car costs about $21,000. The bank quotes an interest rate of 15% APR for a 72 month loan with a 10 percent down payment. You plan on trading the car in for a new one in two years. 1)What is the effective annual interest rate be on the loan?
You have recently finished your MBA at the DarnIt Business School. Naturally, you must purchase a new BMW immediately. The car costs about $21,000. The bank quotes an interest rate of 15% APR for a 72 month loan with a 10 percent down payment. You plan on trading the car in for a new one in two years. 1)What will your monthly payment be? 2)What is the effective annual interest rate be on the loan? 3)What will the loan balance...
Problem #5: You want to buy a car that costs $21,000. The dealer wants a 10% down payment and quotes a 15% APR for a 72-month loan. (a) What will be your monthly payment if the payment is made at the end of each month from the day you buy the car? (b) What will be your monthly payment if you tell the dealer that you will not make any down payment, but you will make your payments at the...
(25 Points) 2. You have decided to purchase a new car and trade-in your old car. The car dealer has offered you a trade-in value of $25,000 on your old car. The car dealer will finance the remaining cost of the new car; however, you have decided that the maximum monthly car payment that you can afford is $500.00. Your loan rate will be 6 percent APR and you will be financing for 5 years (60 monthly payments). What is...
Suppose you purchase a new car for $21,500. You make a down payment of $5000 (ie. you take a loan of $16,500), and then finance the balance over 36 months at APR of 6% with monthly compounding. What will be the size of the monthly car loan payment?
Please show work! You have decided to acquire a new car that costs $30,000. You are considering whether to lease it for three years or to purchase it and financing the purchase with a three-year installment loan. The lease requires no down payment and lasts for three years. Lease payments are $400 monthly starting immediately, whereas the installment loan will require monthly payments starting a month from now at an annual percentage rate (APR) of 8%. The discount rate (APR)...
You have decided to buy a new BMW 3281C convertible which fully loaded the dealer will sell you for $40,000 with your trade in. The financing that the dealer is offering is as year loan at 6.5% (APR) and the first loan payment is due one-month from now. What is your monthly payment if payments are due at the beginning of the month, rather than at the end of the month. (8 points) 5775.08 5778.43 52563.16 5782.65
You have decided to acquire a new car that costs $30,000. You are considering whether to lease it for three years or to purchase it and financing the purchase with a three-year installment loan. The lease requires no down payment and lasts for three years. Lease payments are $400 monthly starting immediately, whereas the installment loan will require monthly payments starting a month from now at an annual percentage rate (APR) of 8%. The discount rate (APR) is also 8%....
Say that you purchase a house for $264,000 by getting a mortgage for $230,000 and paying a down paymegt of $34,000. If you get a 20-year mortgage with an interest rate of 6 percent, what are the monthly payments? (Round your finel answer to 2 decimal places.) Рaуment What would the loan balance be in five years? (Use a payment value rounded to 2 decimal places. Round your final answer to 2 decimal places.) Loan balance If the house appreciates...