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Doss [256]
3 years ago
8

A portfolio has a E[r] of 12% and a std deviation of 18%. T-Bills return 7%. What is the maximum level of risk aversion (A) for

which the risky portfolio is still preferred to T-Bills? 4.11 3.97 5.04 3.09
Mathematics
1 answer:
solniwko [45]3 years ago
8 0
<h2>The required "option D) 3.09" is correct.</h2>

Step-by-step explanation:

Given,

A portfolio has a E[r] = 12 %, and

A standard deviation (\sigma) = 18 %

We know that,

Specify utility by U = E(r) – 0.5A\sigma^2

U = 0.12– 0.5(A) × 0.18^2

= 0.12 - 0.5  ×  A × 0.0162

In order for the risky portfolio to be preferred to bills,

The following condition must have:

0.12 – 0.0162A > 0.07

⇒ A < \dfrac{0.05}{0.0162} = 3.09

A must be less than 3.09 for the risky portfolio to be preferred to bills.

Thus, the required "option D) 3.09" is correct.

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storchak [24]
To find your answer you must substitute y for 0.8
4x + (8)(0.8) = 40
Now solve for x
====================================================================
SOLVING...

<span>4x + (8)(0.8) = 40
</span><span>4x + 6.4 </span>= <span>40
</span>
Subtract 6.4 from each side
<span><span><span>4x</span>+ 6.4 </span>− 6.4 </span>= <span>40 − <span>6.4
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Divide each side by 4
4x ÷ 4 = 33.6 ÷ 4
x = 8.4
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Determine whether the sequence converges or diverges. If it converges, give the limit. 60, 10, five divided by three, five divid
vodomira [7]
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6 0
3 years ago
1) 3^b=9 root 3<br> 2) 3^c= 1/√3
Alex

Answer:

1) 5/2

2) c = - 1 /2

Step-by-step explanation:

1) 3^b = 9 root 3

Write in exponential form

write the expression in exponential form with the base of 3

3^b = 3 ^ 5/2

Since the bases are the same , set the exponents eqaul

b = 5/2

Therefore, your answer is 5/2

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Write the expression in exponential form with the base of 3

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Since the bases are the same , set the exponents equal

c = - 1/2

Therefore, the answer is c = - 1/2

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