Equal end of year payments of $263.80 each are being made on a $1,000 loan at 15% per year compounded monthly. a. How many payments are required to repay the entire loan? b. Immediately after the third payment, what lump sum amount would completely pay off the loan?
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- 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.Suppose you want to borrow $90,000 and you find a bank offering a 20-year loan with an APR of 5%. a. Find your regular payments if you pay n = 1, 12, 26, 52 times a year. b. Compute the total payout for each of the loans in part (a). c. Compare the total payouts computed in part (b). a. The payment for n = 1 would be $ The payment for n = 12 would be $ The payment for n = 26 would be $ The payment for n= 52 would be $ (Do not round until the final answer. Then round to the nearest cent as needed.)Using the information provided please show all work and formulas in excel ! Suppose that you have two loan choices with monthly payments (a) What is the incremental borrowing cost of $30,000 for loan 1 over loan 2 if you hold the loan for the entire term and there are no origination costs for the two loans? (b) What is the incremental borrowing cost of $30,000 for loan 1 over loan 2 if you hold the loan for only 6 years (72 months) and there are no origination costs for the two loans?
- Construct an amortization schedule for a $10,000, 4% annual rate loan with 12 equal monthly payments. Can anyone please show how to use formulas to get the answer please?A loan of P30,000 is to be repaid monthly for 5 years that will start at the end of 4 years. If interest is 12% converted monthly, how much is the monthly payment? (Draw the cash flow diagram; indicate the artificial payments and the actual payments.)If you could solve option 5 with the formulas please Option 5: Half the required money is taken out of an investment account that pays monthly interest at a 3% annual rate. The rest of the money is borrowed from a bank at a 4% annual interest rate, should payback within 3 years in equal monthly payments. Find the future value of the money taken from the investment account at the end of the shop development and periodic payments to the bank. Calculate Cumulative interest and principal payments.
- Give complete solutions and draw a cashflow diagram. Provide an amortization schedule 1. You have a car loan of $15,000 with an annual interest rate of 8%. The loan term is 3 years. Calculate the outstanding balance after 2 years of making monthly payments.SUBJECT: ENGINEERING ECONOMICS (a) Identify the Given and the Unknown or what is being asked in the problem (b)Provide the formula to be used (c)Show the complete solution. The final answer is already provided. You plan to deposit P100 into a savings account at the end of each month for the next 5 years. a.)At 3% compounded monthly, how much will you have accumulated at the end of 5 years? b.)How much difference would it make if the payments were made at the beginning of the month rather than at the end? Answer: a.) F = P6,464.67, b.) F value difference = P196.631. Ati= 10% per year and a loan amount of $10,000. If N = 20, what are the payments and future value? Solve this problem using %3! a. Excel b. Formula
- Answer the Situation below correctly show your complete solution. A loan of 30 000.00 Php is to be paid monthly for 5 years that will start at the end of 4 years . If converted monthly at 12 % , how much is the monthly payment ?a . The type of annuity illustrated in the problem is _________________.b. The total number of payments is ______.c . The number of conversion period in the period deferral is ___________________.d. The interest rate per period is _________.e . The present value of the loan is_______.Answer the Situation below correctly show your complete solution. A loan of 30 000.00 Php is to be paid monthly for 5 years that will start at the end of 4 years . If converted monthly at 12 % , how much is the monthly payment ?a . The type of annuity illustrated in the problem is _________________.b. The total number of payments is ______.c . The number of conversion period in the period deferral is ___________________.d. The interest rate per period is _________.e . The present value of the loan is_______. (I just need the Solution) Answers: a. Deferred Annuity; b. 60; c. 47; d. 0.01; e. 30 000.00 PhpFor the following economic calculations, write the factors (multipliers) that should be used,in (i) using the parameter values, and in (ii) calculate the result by showing your computations. Write the results you find in the spaces left. (Use factors for your calculations.)EXAMPLE: If you deposit $ 100 to a bank account that earns 8% annual interest, how much money will you have in this account after five years?(i)(F/P, 8%, 5) (ii)146.93100 * (F/P, 8%, 5) = 100 * 1.4693 = 146.93 TLa. You plan to take a credit with $1500 installment size per year with an annual interest rate of 8% over six years from a bank. What is the amount of your current credit?(i) (ii)b. A bank is required to deposit money for four years with an interest rate 10%. The money deposited at the end of the first year is 6000 TL and the amount of money deposited in the next three years will be reduced by 500 TL every year. How much money will be in the bank at the end of the fourth year?(i) (ii)
