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IrinaK [193]
3 years ago
12

Congratulations! Your portfolio returned 17.5​% last​ year, 2.2​% better than the market return of 15.3​%. Your portfolio had a

standard deviation of earnings equal to 21​%, and the​ risk-free rate is equal to 3.2​%. Calculate​ Sharpe's measure for your portfolio. If the​ market's Sharpe's measure is 0.31​, did you do better or worse than the market from a​ risk/return perspective?
Business
1 answer:
Zinaida [17]3 years ago
8 0

Answer:

0.681 and better

Explanation:

The formula to compute the Sharpe measure is shown below:

Sharpe ratio = (Portfolio return − Risk-free rate) ÷ (Standard deviation of portfolio return )

= (17.5% - 3.2%) ÷ (21%)

= 0.681

Simply we deduct the risk free return from the portfolio return and divide it by the standard deviation of portfolio return

And the market Sharpe measure would be 0.31 and ours Sharpe measure would be 0.681 which reflect the better

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Answer: $324,800

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Taxable income = Income + Gain on disposal - Unusual loss (due to its infrequency)

Taxable income = 928,000 + 32,000 - 148,000

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$324,800 is the amount of income tax expense Arreaga would report on its income statement.

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3 years ago
Last quarter, a retailer sold 8,000 T-shirts, 7,000 of which were sold directly from on-hand inventory. This retailer's ________
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This retailer's Fill rate was 88 percent.

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The fill rate formula is simple. You divide the range of purchaser orders shipped in full through the number of patron orders positioned. whilst you multiply that number by 100, you'll study your fill price in the form of a percent.

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5 0
1 year ago
a company produces a single product. variable production costs are $14.00 per unit and variable selling and administrative expen
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The value of the ending inventory under variable costing is calculated to be $19,600.

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Value of Ending inventory = Unit in ending inventory × Variable production cost

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An investor purchases a 15-year, $1,000 par value bond that pays semiannual interest of $40. If the semiannual market rate of in
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Answer:

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Explanation:

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Bond Price​= 614.90 + 231.38

Bond Price​= $846.3

6 0
3 years ago
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