Today, Julie borrowed $5000 to purchase furniture for her new house. She can repay the loan in either of the two ways described below. Determine the engineering economy symbols and their value for each option. (a) Five equal annual installments with interest based on 5% per year. (b) One payment 3 years from now with interest based on 7% per year.
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- Martha has decided to gift her parents with a small business. She conducted some market research and settled on opening a general store for them to run. To facilitate this, she plans to get a loan of Ksh. 600,000 from a bank to be paid in four equal yearly installments. The loan attracts an interest rate of 8% per annum. Required: 1: What is the annual payment that Martha has to make every year? 2: Prepare the loan amortization schedule for Martha for the four years. 3: Assuming that Martha was required to make monthly payments for a period of 3 years what would be the monthly payment (annuity)?Solve the given problem. A. Mrs. Ledesma apply for a loan for the renovation of their house. She agreed to pay P10,000 quarterly for 5 years that will start at the end of 2 years. If interest rate is 6% converted quarterly, how much is her loan? a. The type of annuity illustrated in the problem is ____________. b. The regular payment is ___________. c. The total number of payments is _________. d. Period of deferral is ________. e. The interest rate per period is ___________. f. The present value of the loan is ___________. B. Your mother plans to buy you laptop for your online class. She got an offer from Abenson of monthly installment of 1,950 monthly for 1 year and a down payment of 5,500. The payment will start at the end of 3 months. How much is the cash price of the laptop if the interest rate is 3% compounded monthly. a. The type of annuity illustrated in the problem is ____________. b. The regular payment is ___________. c. The total number of payments is _________. d. Period…Today, Julie borrowed $5000 to purchase furniture for her new house. She can repay the loan in either of the two ways described below. (a) Five equal annual installments with interest determined at 5% per year. (b) One payment 3 years from now with interest determined at 7% per year. Show how to solve for each option, and please show how you solved it mathematically
- The owner of the campus cafe plans to open a secound location on a satillite campus in 6 years. She buys an annuity that pays 11.5% interest compunded annually. Round your answer to the nearest cent. a) If the payment is $3,000 a year, find the future value of the annuity in 6 years. The future annuity is 24,040.15 b) How much more interest would be earned if the owener could invest the full amount paid into the annuity in a regular compound-interest account with the same terms for 5 years?Mystia Green is considering the purchase of a house, which will cost her $450,000. She will borrow the entire purchase price and make monthly payments over the next twenty years. The first payment is due next month, and the interest rate is 6.50% per annum (p.a.), compounded monthly She will owe $_________on the house immediately following the 121 st payment.Example: In this exercise prepare an amortization schedule showing the payments for each loan. Joan Varozza plans to borrow $20,000 to stock her small boutique. She will repay the loan with semiannual payments for 5 years at 7% interest. SET UP AN AMORTIZATION TABLE
- Julie and Rex Parker plan to buy a $310,000 home, paying 20% downpayment and financing the balance at 4% for 30 years. The taxes are $6000 per year, with annual insurance costing $650 per year. Find the monthly payment (including taxes and insurance). Use the real estate amortization table to find the monthly payment. Loan Payoff Table Number of Months APR 18 24 30 36 42 48 54 60 APR 8% .05914 .04523 .03688 .03134 .02738 .02441 .02211 .02028 8% 9% .05960 .04568 .03735 .03180 .02785 .02489 .02259 .02076 9% 10% .06006 .04615 .03781 .03227 .02832 .02536 .02307 .02125 10% 11% .06052 .04661 .03828 .03274 .02879 .02585 .02356 .02174 11% 12% .06098 .04707 .03875 .03321 .02928 .02633 .02406 .02225 12% 13% .06145 .04754 .03922 .03369 .02976 .02683 .02456 .02275 13% 14% .06192 .04801 .03970 .03418 .03025 .02733 .02507 .02327 14% 15% .06238 .04849 .04018 .03467 .03075 .02783 .02558 .02379 15% 16% .06286 .04896 .04066 .03516 .03125 .02834 .02610 .02432 16% 17% .06333 .04944 .04115 .03565 .03176…A real estate investor feels that the cash flow from a property will enable her to pay a lender $20,000 per year, at the end of every year, for eight years. How much should the lender be willing to loan her if he requires a 7.5% annual interest rate (monthly compounded, assuming the first of the eight equal payments arrives one year from the date the loan is disbursed)? $117,146.07 $115,972.58 $1,440,520.49 $1,426,874.54A student needs $6000 every six months to pay living expenses while at college. It will take him 8 years to complete his degree. Find the (a) lump sum that must be deposited to meet this need and (b) the interest earned assuming 5% per year, compounded semiannually. Click here to view Rage 1.of the present value of an annuity table. Click here to view Rage 2 of the present value of an annuity.table. (a) The lump sum is approximately $. (Round to the nearest cent as needed.)
- Cassandra received a 30 year loan of $320,000 to purchase a house. The interest rate on the loan was 3.70% compounded semi-annually. a. What is the size of the monthly loan payment? Round to the nearest cent b. What is the balance of the loan at the end of year 3? Round to the nearest cent c. By how much will the amortization period shorten if Cassandra makes an extra payment of $30,000 at the end of year 3? years and monthsmA borrower is purchasing a property for $325,000. She is considering the following three loans: Loan 1: 75% LTV, 30 year FRM, fully amortizing, 4% interest Loan 2: 80% LTV, 30 year with 5 year IO period fully amortizing, 3.25% interest in IO period, 5 percent interest after IO period ends. Loan 3: 90% LTV, 15 year FRM, fully amortizing, 3.5% interest If the borrower held each loan until maturity, how much in interest would she pay on each loan?Martha Diaz needs an investment loan. She gets a simple interest amortized loan for $12,000 at 8.5 % for four years. Find the total interest that will be paid over the life of the loan.
