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natita [175]
2 years ago
6

The Optima Mutual Fund has an expected return of 20%, and a volatility of 20%. Optima claims that no other portfolio offers a hi

gher Sharpe ratio. Suppose this claim is true, and the risk-free interest rate is 5%.
a. What is Optima’s Sharpe Ratio?
b. If eBay’s stock has a volatility of 40% and an expected return of 11%, what must be its correlation with the Optima Fund?
c. If the SubOptima Fund has a correlation of 80% with the Optima Fund, what is the Sharpe ratio of the SubOptima Fund?
Business
1 answer:
mel-nik [20]2 years ago
6 0

Answer:

(a) 0.75

(b) 0.2

(c) 0.6

Explanation:

(a)Calculating Sharpe ratio-

Given-

Expected return = 20%,

Risk free rate of return = 5%,

Volatility = 20%

Sharpe ratio = (Mean portfolio return - Risk free return) ÷ Standard deviation of portfolio

Sharpe Ratio = (20% - 5%) ÷ 20%

                      = 0.75

(b) Given-

Standard deviation = 40%,

Portfolio return= 11%,

Risk free return will remain same as 5%

Sharpe Ratio of Ebay = (11% - 5%) ÷ 40%

Sharpe Ratio of Ebay = 0.15

Correlation of Ebay with Optima fund:

= Sharpe ratio of Ebay ÷ Sharpe ratio of Optima fund  

= 0.15 ÷ 0.75

= 0.2      

(c) Correlation of Sub-Optima fund with Optima fund = 80%,

Sharpe ratio of Optima = 0.75

Correlation of Sub-Optima fund with Optima fund:

= Sharpe ratio of Sub-Optima fund ÷ Sharpe ratio of Optima fund

0.80 = Sharpe ratio of Sub-Optima fund ÷  0.75

Sharpe ratio of Sub-Optima fund = 0.80 × 0.75

                                                       = 0.6        

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Answer:

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You made an investment of $12,000 into an account that paid you an annual interest rate of 3.5 percent for the first 5 years and
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Answer:

interest rate r = 6.78 %

Explanation:

given data

investment = $12,000

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time = 5 year

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time = next 15 year

to find out

What was your annual rate of return over the entire 20 years

solution

we get here interest rate as

interest rate r = [(1+r)^{t1} * (1+r)^{t2}]^{\frac{1}{t1+t2}} - 1     ...................1

here t1 is time period for first 5 year and t2 is time i.e next 15 year and r1 and r2 is rate

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interest rate r = [(1+)^{t1} * (1+r)^{t2}]^{\frac{1}{t1+t2}} - 1

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