Principles of Managerial Finance, Student Value Edition (15th Edition) (The Pearson Series in Finance)
Principles of Managerial Finance, Student Value Edition (15th Edition) (The Pearson Series in Finance)
15th Edition
ISBN: 9780134478166
Author: Chad J. Zutter, Scott B. Smart
Publisher: PEARSON
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Chapter 6, Problem 6.6WUE

You have two assets and must calculate their values today based on their payment streams and required returns. Asset 1 has a required return of 9% and will produce a stream of $300 starting in 1 year and continuing indefinitely. Asset 2 has a required return of 7% and will produce a cash flow of $1,400 in 1 year, $1,300 in 2 years, and $850 in 3 years.

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An insurance company has liabilities of £7 million due in 10 years' time and £9 million due in 17 years' time. The assets of the company consist of two zero-coupon bonds, one paying £X million in 7 years' time and the other paying £Y million in 20 years' time. The current interest rate is 6% per annum effective. Find the nominal value of X (i.e. the amount, IN MILLIONS, that bond X pays in 7 year's time) such that the first two conditions for Redington's theory of immunisation are satisfied. Express your answer to THREE DECIMAL PLACES.
An individual is investing in a market where spot rates and forward rates apply. In this market, if at time t=0 he agrees to invest £5.3 for two years, he will receive £7.4 at time t=2 years. Alternatively, if at time t=0 he agrees to invest £5.3 at time t=1 for either one year or two years, he will receive £7.5 or £7.3 at times t=2 and t=3, respectively. Calculate the price per £5,000 nominal that the individual should pay for a fixed-interest bond bearing annual interest of 6.6% and is redeemable after 3 years at 110%. State your answer at 2 decimal places.
The one-year forward rates of interest, f+, are given by: . fo = 5.06%, f₁ = 6.38%, and f2 = 5.73%. Calculate, to 4 decimal places (in percentages), the three-year par yield.

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Principles of Managerial Finance, Student Value Edition (15th Edition) (The Pearson Series in Finance)

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