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Ad libitum [116K]
3 years ago
7

The risk-free rate of return is 8%, the expected rate of return on the market portfolio is 15%, and the stock of Xyrong Corporat

ion has a beta coefficient of 1.2. Xyrong pays out 40% of its earnings in dividends, and the latest earnings announced were $10 per share. Dividends were just paid and are expected to be paid annually. You expect that Xyrong will earn an ROE of 18% per year on all reinvested earnings forever.
A) What is the intrinsic value of a share of Xyrong stock?


B) If the market price of a share is currently $103, and you expect the market price to be equal to the intrinsic value one year from now, what is your expected one-year holding-period return on Xyrong stock?
Business
1 answer:
Reptile [31]3 years ago
5 0

Answer:

A)

risk free rate = 8%

market rate = 15%

Xyrong's beta = 1.2

pays 40% of income in dividends

latest EPS = $10

ROE = 18%

k = 8% + (1.2 x 7%) = 16.4%

g = ROE x (1 - 40%) = 10.8%

div1 = [(40% x $10) x (1 + g)] = $4 x 1.108 = $4.432

stock price = $4.432 / (16.4% - 10.8%) = $79.14

B)

div0 = $4

div1 = $4.432

price0 = $103

price1 = $79.14 x (1 + g) = $79.14 x 1.108 = $87.69

holding period return = ($4.43 + $87.69 - $103) / $103] = -0.1056 or -10.56%

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2 years ago
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Which of these increases the price of certain foreign-made goods?
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Bond Yields and Rates of Return A 30-year, 10% semiannual coupon bond with a par value of $1,000 may be called in 4 years at a c
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Answer:

The bond's yield to maturity is 9.45% using Excel to get exact values, and 9.59% using approximate method.

Explanation:

We can calculate is using 2 ways, using Excel to get the exact percentage or with approximate methods, calculating the semi-annual Yield to Maturity using the following formula

YTM_{sm} =\cfrac{PMT+\cfrac{FV-PV}n}{\cfrac{FV+PV}2}

And from there we can calculate the Yield to Maturity just by multiplying the semi-annual one by 2.

Identifying the given information.

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The face value, FV, is $1000, the coupon rate is 0.10, thus we can use them to  find the interest per period PMT.

PMT=0.10 \times \cfrac{1000}{2}\\PMT=\$ 50

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Replacing the values on the semiannual Yield to Maturity

YTM_{sm} =\cfrac{PMT+\cfrac{FV-PV}n}{\cfrac{FV+PV}2}

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Simplifying we get

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RATE(60,50,1050,1000)*2

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