FOUND.OF FINANCIAL MANAGEMENT-ACCESS
FOUND.OF FINANCIAL MANAGEMENT-ACCESS
17th Edition
ISBN: 9781260519969
Author: BLOCK
Publisher: MCG
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Chapter 9, Problem 40P
Summary Introduction

To calculate: The amount that should be paid by Mark Ventura for the annuity.

Introduction:

Present value (PV):

The current value of an investment or an asset is termed as its PV. It is calculated by discounting the future value of the investment or asset.

Deferred Annuity:

A contract that helps an investor delay their incomes from receiving it until their desirable time for receiving the income comes, is termed as a deferred annuity. It is divided into two phases; first is the saving phase in which an investor only invests the money in the account and second is the income phase in which the investors start getting the payments. It can be fixed or variable.

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Mark Ventura has just purchased an annuity to begin payment at the end of 2011 (that is the date of the first payment). Assume it is now the beginning of the year 2009. The annuity is for $8,000 per year and is designed to last 10 years. If the interest rate for this problem calculation is 13 percent, what is the most he should have paid for the annuity?
Dean Gooch is planning for his retirement, so he is setting up a payout annuity with his bank. He wishes to receive a payout of $1,500 per month for twenty-five years. (a) How much money must he deposit if his money earns 7.3% interest compounded monthly? (Round your answer to the nearest cent.)   (b) Find the total amount that Dean will receive from his payout annuity.
You would like to have enough money saved to receive a $90,000 per year perpetuity after retirement. The annual interest rate is 8 percent. Required: How much would you need to have saved in your retirement fund to achieve this goal? a) Assume that the perpetuity payments start on the day of your retirement. b) Assume that the perpetuity payments start one year from the date of your retirement.

Chapter 9 Solutions

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