Consider two annuities with the same payment frequency and term. If one is an ordinary annuity and the other is an annuity due, we can say that: both annuities will have the same number of payments the annuity due will have one extra payment O the annuity due will have one less payment

Consider two annuities with the same payment frequency and term. If one is an ordinary annuity and the other is an annuity due, we can say that: both annuities will have the same number of payments the annuity due will have one extra payment O the annuity due will have one less payment

FINANCIAL ACCOUNTING

10th Edition

ISBN:9781259964947

Author:Libby

Publisher:Libby

Chapter1: Financial Statements And Business Decisions

Section: Chapter Questions

Problem 1Q

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An annuity and an annuity due with the same number of payments have the same future value if the interest rate is 10 percent. Which one has the higher payment? They both must have the same payment since the future values are the same. The annuity due has the higher payment. There is no way to tell which has the higher payment. An annuity and an annuity due cannot have the same future value. The annuity has the higher payment.
Discounting means: O Converting present value of money into future value. Converting annuity due to regular annuity. O Calculating future value of an annuity. None of the above.
An annuity due is an annuity for which: Question 10 options: A) the payments are made to repay a loan B) the payments are made at the beginning of each payment period C) the payments continue forever D) the payments are made at the end of each payment period E) the payment period is not the same as the conversion period
For each of the following situations involving annuities, solve for the unknown. Assume that interest is compounded annually and that all annuity amounts are received at the end of each period. (i = interest rate, and n = number of years) (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1) (Use appropriate factor(s) from the tables provided. Round your final answers to nearest whole dollar amount.) Present Value Annuity Amount i = n = 1. ? $2,400 8% 5 2. 533,082 140,000 ? 4 3. 583,150 180,000 9% ? 4. 530,000 75,502 ? 8 5. 235,000 ? 10% 4
ordinary annuity, annuity due, perpetuity, growing annuity or amortization topics. Then describe steps involved in calculating it and provide an example using your financial calculator. there is a difference between EAR and APR when compounding interest. Describe this difference. Assume you are a financial investor and have to advise a customer on the difference. How would you describe the differences to them and what would you advise?
For each of the following situations involving annuities, solve for the unknown. Assume that interest is compounded annually and that all annuity amounts are received at the end of each period. (i=interest rate, and n=number of years)(FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of 1$ and PVAD of $1) (Use appropriate factor (s) from the tables provided. Round your final answers to nearest whole dollar amount.) Present Value Annuity Amount i= n= ______________ $ 2,600 8% 5 507,866 135,000 _____ 4 661,241 170,000 9% ____ 540,000 78,557 _____ 8 230,000 _____________ 10% 4
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Future value of an ordinary annuity. Fill in the missing future values in the following table for an ordinary annuity:
The Present or Future value of an Annuity Due is always lower than that of ordinary annuity. True B) False Jy
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1. What is the different between an ordinary annuity and an annuity due? Which occursmore in practice? Give a common example of both. 2. Using the example of a savings account, explain the difference between the effectiveannual rate and the annual percentage rate. 3. A mortgage instrument pays $1.5 million at the end of each of the next two years. Aninvestor has an alternative investment with the same amount of risk that will payinterest at 8% compounded semiannually. what the investor should pay for themortgage instrument?
Many assets provide a series of cash inflows over time; and many obligations require a series of payments. When the payments are equal and are made at fixed intervals, the series is an annuity. There are three types of annuities: (1) Ordinary (deferred) annuity, (2) Annuity due, and (3) Growing annuity. One can find an annuity's future and present values, the interest rate built into annuity contracts, and the length of time it takes to reach a financial goal using an annuity. Growing annuities are often used in the area of financial planning. Their analysis is more complex and often easier solved using a financial spreadsheet, so we will limit our discussion here to the first two types of annuities. The future value of an ordinary annuity, FVAN, is the total amount one would have at the end of the annuity period if each payment (PMT) were invested at a given interest rate and held to the end of the annuity period. The equation is: FVAN= PMT Each payment of an annuity due is compounded…