Waiting periods. Fill in the number of periods for the following table,, using one of the three methods below: In (FV/PV) In (1 + r) a. Use the waiting period formula, n = b. Use the TVM keys from a calculator. c. Use the TVM function in a spreadsheet. Present Value $ 760.13 Future Value $ 1,585.01 Interest Rate 3% ... Number of Periods years (Round to the nearest whole number.)

Waiting periods. Fill in the number of periods for the following table,, using one of the three methods below: In (FV/PV) In (1 + r) a. Use the waiting period formula, n = b. Use the TVM keys from a calculator. c. Use the TVM function in a spreadsheet. Present Value $ 760.13 Future Value $ 1,585.01 Interest Rate 3% ... Number of Periods years (Round to the nearest whole number.)

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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Future Value of an Annuity Find the future value of the following annuities. The first payment in these annuities is made at the end of Year 1, so they are ordinary annuities. (Notes: If you are using a financial calculator, you can enter the known values and then press the appropriate key to find the unknown variable. Then, without clearing the TVM register, you can "override" the variable that changes by simply entering a new value for it and then pressing the key for the unknown variable to obtain the second answer. This procedure can be used in many situations, to see how changes in input variables affect the output variable. Also, note that you can leave values in the TVM register, switch to Begin Mode, press FV, and find the FV of the annuity due.) Do not round intermediate calculations. Round your answers to the nearest cent. $600 per year for 10 years at 14%. $ $300 per year for 5 years at 7%. $ $600 per year for 5 years at 0%. $ Now rework parts a, b, and c…
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Consider the following asset with it's returns over the last 3 years. The arithmetic mean is 8% 1yr 2yr 3yr 8% 4% 6% What is the geometric mean? (Be sure to go out at least 4 decimal places.) Respuesta:
Find the future value of the following annuities. The first payment in these annuities is made at the end of Year 1, so they are ordinary annuities. (Notes: If you are using a financial calculator, you can enter the known values and then press the appropriate key to find the unknown variable. Then, without clearing the TVM register, you can "override" the variable that changes by simply entering a new value for it and then pressing the key for the unknown variable to obtain the second answer. This procedure can be used in many situations, to see how changes in input variables affect the output variable. Also, note that you can leave values in the TVM register, switch to Begin Mode, press FV, and find the FV of the annuity due.) Do not round intermediate calculations. Round your answers to the nearest cent. $600 per year for 10 years at 10%. $ $300 per year for 5 years at 5%. $ $600 per year for 5 years at 0%. $ Now rework parts a, b, and c assuming that payments are made…
ing annuities. The first payment in these annuities is made at the end of Year 1, so they are ordinary annuities. Do not round intermediate calculations. Round your answers to the nearest cent. (Notes: If you are using a financial calculator, you can enter the known values and then press the appropriate key to find the unknown variable. Then, without clearing the TVM register, you can "override" the variable that changes by simply entering new value for it and then pressing the key for the unknown variable to obtain the second answer. This procedure can be used in many situations, to see how changes in input variables affect the output variable. Also, note that you can leave values in the TVM register, switch to Begin Mode, press FV, and find the FV of the annuity due.) a. $600 per year for 10 years at 6%. $ b. $300 per year for 5 years at 3%. $ c. $600 per year for 5 years at 0%. $ d. Now rework parts a, b, and c assuming that payments are made at the beginning of each year; that is,…
Questions D, E, F, G
*Using Matlab* The current amount A of a principal P invested in a savings account paying an annual interest rate r is given by A = P(1+r/n)^(nt) where n is the number of times per year the interest is compounded. For continuous compounding, A = Pe^(rt). Suppose $10,000 is initially invested at 2.5 percent (r = 0.025). a. Plot A versus t for 0 ≤ t ≤ 20 years for four cases: continuous compounding, annual compounding (n = 1), quarterly compounding (n = 4), and monthly compounding (n = 12). Show all four cases on the same subplot and label each curve. On a second subplot, plot the difference between the amount obtained from continuous compounding and the other three cases. b. Redo part a, but plot A versus t on log-log and semilog plots. Which plot gives a straight line?
I already have the values I just need someone to explain the calculations, such as what numbers are used to get the future values in each problem. Specifically how to multiply the annuities and interest rates to get the future values and for the last one explain how it is calculated with the interest after the annuity due stops