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Triss [41]
3 years ago
5

You own a portfolio that has a total value of $130,000 and a beta of 1.28. You have another $49,000 to invest and you would like

the beta of your portfolio to decrease to 1.18. What does the beta of the new investment have to be in order to accomplish this
Business
1 answer:
fredd [130]3 years ago
6 0

Answer:βB =0.9147=beta of new investment

Explanation:

Total investment= $130,000 + $49,000=  $179,000

Using

Portfolio beta(βp) = wA × βA + wB × βB

Where βp is the portfolio beta coefficient,

wA is the weight of the first investment,

βA is the beta coefficient of first investment;

wB is the weight of the second investment,

βB is the beta coefficient of second investment

but weight of investment is  stock value/ total investment x 100

wA= 130,000/ 179,000X 100=72.63%

WB= 49,000/179,000 X100=27.374%

Portfolio beta(βp) = wA × βA + wB × βB

1.18=(72.63%*1.28)+(27.374% XβB  )  

1.18=0.9296+0.27374βB  

βB i=(1.18-0.9298)/0.27374

βB =0.9147=beta of new investment

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4 years ago
(Vetro Inc) Vetro Inc. is a glass manufacturer that produces glasses of every shape and type. Recently it signed a contract to s
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Answer:

Answer is explained in the explanation section below.

Explanation:

Data Given:

LSL = 4.96 cm

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Mean = 5 cm

SD = 0.01 cm

1. Capability Index:

Cpk = min ( \frac{USL - Mean }{3SD} , \frac{Mean - LSL}{3SD} )

So, now, we need to find the following:

\frac{USL - Mean }{3SD} = \frac{5.04 - 5 }{3 * 0.01}

\frac{USL - Mean }{3SD} = \frac{0.04}{0.03}

\frac{USL - Mean }{3SD} = 1.33

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\frac{Mean - LSL }{3SD} = \frac{5 - 4.96 }{3 * 0.01}

\frac{Mean - LSL }{3SD} = \frac{0.04}{0.03}

\frac{Mean - LSL }{3SD} = 1.33

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2. Maximum Standard deviation allowed.

Let SD be maximum standard deviation allowed.

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Subtracting Equation 2 from 1, we have

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<h3>What is the purpose of a Code of Ethics?</h3>

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