Personal Finance: Turning Money into Wealth (7th Edition) (Prentice Hall Series in Finance)
Personal Finance: Turning Money into Wealth (7th Edition) (Prentice Hall Series in Finance)
7th Edition
ISBN: 9780133856439
Author: Arthur J. Keown
Publisher: PEARSON
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Chapter 11, Problem 3DC1
Summary Introduction

Case summary:

J and E are 28 and 27 years old respectively and have a child named L. Their combined income is $55,000 and has a two-bedroom apartment that they have taken on rent. They are now thinking about their financial future and J wants to invest in stock as stock market is moving up faster. On the other hand, E wanted to save in collectibles because she learned from a magazine that a collectible made a huge fortune to someone. When asked about their financial goals, J said that he want to save for his retirement on the other hand, E wants to save for her daughter college expenses. They both want to get a house and pay off their $4,000 credit card bills. They only have $650 of money in their savings account, when asked about their investments.

Characters in the case:

J, E and L.

Adequate information:

Combined income is $55,000.

Credit card bills are $4,000.

Savings account balance is $650.

To calculate:

The total nominal value of the portfolio as invested in common stock and in government bonds

Given information:

Money invested is $2,000 per year.

Number of years is 40.

Tax rate is 15%

The average rate of common stock in table is 10.70%.

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Question 6 A five-year $50,000 endowment insurance for (60) has $1,000 underwriting expenses, 25% of the first premium is commission for the agent of record and renewal expenses are 5% of subsequent premiums. Write the gross future loss random variable: Presuming a portfolio of 10,000 identical and independent policies, the expected loss and the variance of the loss of the portfolio are given below (note that the premium basis is not given or needed): E[L] = 10,000(36,956.49 - 3.8786P) V[L] 10,000 (50,000 + 14.52P)². 0.00095 Find the premium that results in a 97.5% probability of profit (i.e. ¹ (0.975) = 1.96). Premium: Please show your work below
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