9. Which two of the following statements is FALSE (CHOOSE TWO) a. In an ordinary annuity, payments are made at the end of each payment period. b. A mortgage can be considered an annuity. C. Accepting a payment plan for a purchase results in spending the same amount as the original price but spread out over a longer time period. d. Monthly car payments includes interest e. Quarterly payments are made every 4 months. f. The future value of an ordinary simple annuity can be calculated as the sum of a series compound interest calculations

9. Which two of the following statements is FALSE (CHOOSE TWO) a. In an ordinary annuity, payments are made at the end of each payment period. b. A mortgage can be considered an annuity. C. Accepting a payment plan for a purchase results in spending the same amount as the original price but spread out over a longer time period. d. Monthly car payments includes interest e. Quarterly payments are made every 4 months. f. The future value of an ordinary simple annuity can be calculated as the sum of a series compound interest calculations

Intermediate Accounting: Reporting And Analysis

3rd Edition

ISBN:9781337788281

Author:James M. Wahlen, Jefferson P. Jones, Donald Pagach

Publisher:James M. Wahlen, Jefferson P. Jones, Donald Pagach

ChapterM: Time Value Of Money Module

Section: Chapter Questions

Problem 7MC

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(1) What is the value at the end of Year 3 of the following cash flow stream if the quoted interest rate is 10%, compounded semiannually? (2) What is the PV of the same stream? (3) Is the stream an annuity? (4) An important rule is that you should never show a nominal rate on a time line or use it in calculations unless what condition holds? (Hint: Think of annual compounding, when INOM = EFF% = IPER.) What would be wrong with your answers to parts (1) and (2) if you used the nominal rate of 10% rather than the periodic rate, INOM/2 = 10%/2 = 5%?
EFFECTIVE VERSUS NOMINAL INTEREST RATES Bank A pays 4% interest compounded annually on deposits, while Bank B pays 35% compounded daily. a. Based on the EAR (or EFF%), which hank should you use? b. Could your choice of banks be influenced by the fact that you might want to withdraw your funds during the year as opposed to at the end of the year? Assume that your funds must be left on deposit during an entire compounding period in order to receive any interest.
correct answers are i) = 16,775. ii) = 15,293.38. iii) for a) 15,131.79 and for b) 167.64 no tables, only formulas, please A loan is to be repaid by an annuity payable monthly in arrears over a 5-year period. The annuity starts at a rate of £200 per month and increases each month by £5. Repayments are calculated using a rate of interest of 8% per annum effective. (i) Calculate the amount of the original loan to the nearest £. (ii) Calculate the capital outstanding at the end of the first year (after the payment due has been made) to the nearest £0.01. (iii) Hence, or otherwise, calculate the capital and interest components of the 13th and 14th payments.
A certain annuity pays 80.00 at the end of every 3 months. If the present value of the annuity is 1,200.00 and the accumulated amount is 2,000.00, determine the nominal rate? please do not use excel to solve. show the formulas. hint in the book: answer is between 10% to 12%
In a discount interest loan, you pay the interest payment up front. For example, if a 1-year loan is stated as $42,000 and the interest rate is 8.50%, the borrower “pays” 0.0850 × $42,000 = $3,570 immediately, thereby receiving net funds of $38,430 and repaying $42,000 in a year. a. What is the effective interest rate on this loan? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places.) b. What is the effective annual rate on a 1-year loan with an interest rate quoted on a discount basis of 18.50%? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places.)
Which of the following statements regarding a 20-year (240-month) $225,000, fixed-rate mortgage is CORRECT? (Ignore taxes and transactions costs.) The outstanding balance declines at a slower rate in the later years of the loan's life. The remaining balance after three years will be $225,000 less one third of the interest paid during the first three years. Because it is a fixed-rate mortgage, the monthly loan payments (which include both interest and principal payments) are constant. Interest payments on the mortgage will increase steadily over time, but the total amount of each payment will remain constant. The proportion of the monthly payment that goes towards repayment of principal will be lower 10 years from now than it will be the first year.
Which results in a lower total interest charge, borrowing $1,290 to be repaid 12 months later as a single-payment loan or borrowing $1,290 to be repaid as a 12-month installment loan? Assume a simple interest method of calculation at 12.75 percent interest. Defend your answer. what is the amount of interest on the single-payment loan?
Because simple interest is used on short-term notes, the time period is often given in days rather than months or years. We convert this to years by dividing by 360, assuming a 360 day year called a banker's year. To complete the sale of a house, the you accept a 280-day note for $6,000 at 7% simple interest. (Both interest and principal are repaid at the end of the 280 days.) Wishing to use the money sooner for the purchase of another house, the you sell the note to a third party for $6,179 after 40 days. What annual simple interest rate will the third party receive for the investment? Express your answer as a percentage. %. Round to the nearest thousandths of a percent (3 decimal places).
Consider two 1-year loans with a principal of $1 million and a default probability of 2% each. Assume that if one loan defaults, the other does not. Assume that in the event of default, the loan leads to a loss that can take any value between $0 and $1 million with equal probability, i.e., the probability that the loss is higher than $ ? million is 1 − ?. If a loan does not default, it yields a profit equal to $0.02 million. a) Compute the 1-year 99% Value at Risk (VaR) and Expected Shortfall (ES) of a single loan.
A bank that provides overdraft protection charges 12 percent for each $100 (or portion of $100) borrowed when an overdraft occurs. a. What amount of interest would the customer pay for a $188 overdraft? (Assume the interest is for the full amount borrowed for whole year.) b. How much would be saved by using the overdraft protection loan if a customer has three overdraft charges of $30 each during the year?