1. What is the different between an ordinary annuity and an annuity due? Which occurs more in practice? Give a common example of both.
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1. What is the different between an ordinary annuity and an annuity due? Which occurs
more in practice? Give a common example of both.
2. Using the example of a savings account, explain the difference between the effective
annual rate and the annual percentage rate.
3. A mortgage instrument pays $1.5 million at the end of each of the next two years. An
investor has an alternative investment with the same amount of risk that will pay
interest at 8% compounded semiannually. what the investor should pay for the
mortgage instrument?
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- What do we know about a loan, which is said to have annuity payments? a. This loan has annual cashflows only. b. This loan has only interest payments before maturity. c. This loan should be a mortgage loan. d. This loan has equal payment cashflows in all periods along its maturity.Which of the following statements is CORRECT? Question 2 options: a) The proportion of the payment that goes toward interest on a fully amortized loan increases over time. b) An investment that has a nomiral rate of 6% with semiannual payments will have an effective rate that is smaller than 6%. c) If a loan or investment has annual payments, then the effective, periodic, and nominal rates of interest will all be different. d) The present value of a 3-year, $150 ordinary annuity will exceed the present value of a 3-year, $150 annuity due. e) if a loan has a nominal annual rate of 7%, then the effective rate will never be less than 7%.which of the following statements are true? 1. there is an inverse relationship between interest rates and future vales 2. the effective annual interest rate (EAR) will be higher than the annual percentage rate (APR) for a loan that compounds interest annually 3. there is an inverse relationship between present value and interest rates 4. all else equal, the more frequent interest in compounded on a loan, the more interest you will have to pay.
- Assess the following statements: 1. Simple interest calculations assume the interest earned is never reinvested. II. The real interest rate is the increment to purchasing power that the lender earns in order to induce him or her to forego current consumption. II. Earning a 5% interest rate with annual compounding is better than earning a 4.95% interest rate with semiannual compounding. IV. For any positive interest rate the present value of a given annuity will be less than the sum of the cash flows and the future value of the same annuity will be greater than the sum of the cash flows. All statements are correct. Two statements are incorrect. O Three statements are incorrect. Only one statement is incorrect.Assess the following statements: Simple interest calculations assume the interest earned is never reinvested. The real interest rate is the increment to purchasing power that the lender earns in order to induce him or her to forego current consumption. Earning a 5% interest rate with annual compounding is better than earning a 4.95% interest rate with semiannual compounding. For any positive interest rate the present value of a given annuity will be less than the sum of the cash flows and the future value of the same annuity will be greater than the sum of the cash flows. a. Three statements are incorrect. b. Two statements are incorrect. c. Only one statement is incorrect. d. All statements are correct.Suppose that you have the capacity to pay, would you rather borrow a loan that is amortized monthly or one that is amotized quarterly? what are your considerations when availing a loan (qualitative or quantitative) discuss.
- we compare the same regular monthly deposits made into an annuity due with an ordinary annuity with the same positive interest rate, and over the same period of time, the ordinary annuity will havE____lower pricesWhich of the following statement is most correct? When solving a problem involving an annuity dueyou must select the END model on your financial calculator When using a financial calculatorcash outflows generally have to be entered as negative numbers because a financial calculator sees money leaving your hands The present value of a single future sum of money is POSITIVELY related to both the number of years until payment is received and the discount rate In the loan amortization tablethe payment is constant, the interest payment is increasing and the principals are declining.The present value of an annuity is the amount needed now so that desired annuity payments may be made in the future. In this scenario annuity payments will be made at the beginning of each month. Thus, this is an annuity due. To find the present value of this annuity, the amount of money that should be deposited in an account now, the interest rate per period must first be found. The interest rate per period is calculated using the nominal, or annual, rate and the number of periods per year as follows. interest rate per period = nominal rate periods per year The rate was given to be 6%. Interest is compounded monthly, or 12 times per year. Find the interest rate per period. interest rate per period = nominal rate periods per year = % 12 = % The total number of compounding periods will be 1 less than the number of years annuity payments will be made multiplied by the number of compounding periods per year. There are 12…
- Suppose that you want to avoid paying interest and decide you'll only buy the furniture when you have the money to pay for it. An annuity is basically the opposite of a fixed-installment loan: you deposit a fixed amount each month and receive interest based on the total amount that's been saved. The future value formula is: A = 12M 1+ 12 7 12t - 1 where M is the regular monthly payment, r is the annual interest rate in decimal form, and t is the term of the annuity in years. With a monthly payment of $110, what would the future value be if you chose an annuity with a term of two years at 4.5% interest? Round you answer to the nearest cent. The future value would be $. X Spls refer to the image attached, 1. suppose that you have the capacity to pay, would you rather borrow a loan that is amortized monthly, or one that is amortized quarterly? 2. what is your considerations when availing a loan? (quantitative or qualitative considerations) Discuss.Solve the problem. solve using the formula for the future value of an ordinary annuity. given the monthly payment, capital, the annual interest rate, are, and the number of monthly payments, antique, find the future value of the annuity. R=$1300; r = 8.5%; nt= 17 A) $24,398.04 B) $17,548.36 C) $23,397.81 D) $24,198.38 Please search only correct answer as I am | paying for this and I keep receiving incorrect one
