A loan of $7000 is to be repaid by three equal payments one and a half year from now, three years and four and three quarter years from now respectively. What is the size of the equal payments if interest on the debt is 15% compounded quarterly ? Use six decimal places for intermediate calculations and round the final answer to 2 decimal places (e.g.. 0.00) Be sure to show the financial calculator inputs for PY, Pv, CY, N FV and PMT on the document that you will hand in at the end of the test. Show the work for each calculation (required). Include a timeline if desired footional)
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- Percentages need to be entered in decimal format, for instance 3% would be entered as .03 in cell B12.) Set up an amortization schedule for a $60,000 loan to be repaid in equal installments at the end of each of the next 20 years at an interest rate of 20%. What is the annual payment? After you input the data for each scenario, click on the Graph tab (second tab on the worksheet) and look at the Principal and Interest portions of the payments throughout the years. What do you notice about the amount of Principal and Interest over the years (which amount is higher in the early years, and which amount is higher in the later years) of the loan? What do you notice about the difference in Principal and Interest in the 10% scenarios compared to 20% scenarios?Suppose that you need an amount of money which equals to $10000000. It is possible to find it from bank A at an annual interest rate of 18% under 12 equal payment. If the first payment will be 1 month later the day you used the loan. Find the CF (Cash Flow), the equal payments and prepare the amortization table.Sam would like to use the PMT function in Excel to calculate the monthly payments on a car loan of $35,000 which is to be paid off in full after 3 years. Interest is charged at a rate of 4.43% per year and the payment to the loan is to be made at the end of each month. Which function argument is correct? (Reminder: =PMT(rate, nper, pv, [FV], [type]) =PMT( 4.43%, 36, -35000) =PMT( 4.43%/12, 36, -35000) =PMT( 4.43%/12, 3, -35000) =PMT( 4.43%, 3, -35000)
- A loan of $1500 is to be repaid by annual payments of $250 to commence at the end of the fifth year and to continue thereafter for as long as necessary. Find the amount of the final payment, if the final payment is to be larger than the regular payments. Assume i = 5%. Round your answer to two decimal places.A $10,100 loan is to be repaid in three equal payments occurring 60, 180, and 300 days, respectively, after the date of the loan. Calculate the size of these payments if the interest rate on the loan is 6%. Use the loan date as the focal date. (Do not round intermediate calculations and round your final answer to 2 decimal places.) PaymentSuppose you take out a margin loan for $71,000. The rate you pay is an effective rate of 5.6 percent. If you repay the loan in six months, how much interest will you pay? (Do not round intermediate calculations. Round your answer to 2 decimal places.)
- For each of the following situations involving annulties, solve for the unknown. Assume that interest is compounded annually and that all annulty amounts are received at the end of each period. (/= Interest rate, and n = number of years) Note: Use tables, Excel, or a financial calculator. Round your final answers to nearest whole dollar amount. (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1) 1. 2. 3. 4. 5. Present Value 248, 196 442,750 650,000 175,000 Annuity Amount $ 5,000 80,000 60,000 155,040 8% 11% 10% n = 5 4 10 4For each case, provide the missing information. Assume payments occur at the end of each period. (Use the present value and future value tables, the formula method, financial calculator, or a spreadsheet for your calculations. If using present and future value tables or the formula method, use factor amounts rounded to five decimal places X.XXXXX. Round all final answers to the nearest cent, $X.XX, and round the loan maturity date to the nearest whole year.) (Click the icon to view the cases.) Future Value of $1 table Future Value of an Ordinary Annuity table Future Value of an Annuity Due table Cases Amount borrowed Interest rate Number of periodic payments per year Maturity (in years) Periodic payment (1) (a) 4% 4 10 $ 10,354.90 (2) $ 675,000 $ 4% 2 10 (b) S CO (3) 456,000 6 % 1 (c) 81.685.59 (4) $ 750.000 12 % T (d) I XHi there, quick question. For an loan with a capital amount of 2500, initiation fee of 315, interest rate of 5%, initiation of loan takes place 04/01/2021 and first paid date is 02/02/2021 (Active for 29 Days), the calculated interest for this period was calculated to be 360.45. Interest is calculated using compound interest. Is there a way to work backwards to obtain the formula? To determine the accuracy.
- A loan payment of $1100.00 was due 10 days ago and another payment of $800.00 is due 40 days from now. What single payment 90 days from now will pay off the two obligations if interest is to be 3% and the agreed focal date is 90 days from now? The value of the payment is $. (Round the final answer to the nearest cent as needed. Round all intermediate values to six decimal places as needed.)Suppose you take out a margin loan for $65,000. The rate you pay is an effective rate of 8.7 percent. If you repay the loan in six months, how much interest will you pay? (Do not round intermediate calculations. Round your answer to 2 decimal places.) InterestIf you borrow $9000 at an annual percentage rate (APR) of r (as a decimal) from a bank, and if you wish to pay off the loan in 3 years, then your monthly payment M (in dollars) can be calculated using: M = 9000 (er/12-1) / 1 - e-3r 1) Describe what M (0.035) would represent in terms of the loan, APR, and time. 2) If you are only able to afford a max monthly payment of $300, describe how you could use the above formula to figure out what the highest interest rate the bank could offer you and you would still be able to afford the monthly payments. In addition, determine the maximum interest rate that you could afford.