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liq [111]
3 years ago
6

An investor is considering two investment, an office building and bonds. He can only invest on of them. The possible return from

each investment and their probability are as follows: Office Building Return Probability $50000 0.3 60000 0.2 80000 0.1 10000 0.3 0 0.1 Bonds Return Probability $30000 0.6 40000 0.4 1) Calculate the expected return and variance of investing in office building. 2) Calculate the expected return and variance of investing in bonds. 3) If you were the investor, which one you will choose base on the expected return? Briefly
Business
1 answer:
Hitman42 [59]3 years ago
3 0

Answer:

1) Calculate the expected return and variance of investing in office building.

expected return:

$50,000 x 0.3 = $15,000

$60,000 x 0.2 = $12,000

$80,000 x 0.1 = $8,000

$10,000 x 0.3 = $3,000

<u>$0 x 0.1 = $0                      </u>

expected return = $38,000

$50,000 - $38,000 = -$12,000² = $144,000,000

$60,000 - $38,000 = -$22,000² = $484,000,000

$80,000 - $38,000 = -$42,000² = $1,764,000,000

$10,000 - $38,000 = -$28,000² = $784,000,000

<u>$0 - $38,000 = -$38,000² = $1,444,000,000         </u>

<u />

expected variance: (0.3 x $144,000,000) + (0.2 x $484,000,000) + (0.1 x $1,764,000,000) + (0.3 x $784,000,000) + (0.1 x $1,444,000,000) = $43,200,000 + $96,200,000 + $176,400,000 + $235,200,000 + $144,400,000 = $695,400,000

standard deviation = √$895,800,000 = $26,370

2) Calculate the expected return and variance of investing in bonds.

expected return:

$30,000 x 0.4 = $12,000

<u>$40,000 x 0.6 = $24,000   </u>

expected return = $36,000

$30,000 - $36,000 = -$6,000² = $36,000,000

<u>$40,000 - $36,000 = $4,000² = $16,000,000</u>

<u />

expected variance: (0.4 x $36,000,000) + (0.6 x $16,000,000) = $14,400,000 + $9,600,000 = $24,000,000

standard deviation = √$24,000,000 = $4,899

3) Based on the expected return we should choose investing in a building, but if we consider the variance and the standard deviation of the investments, I would choose investing in bonds. The difference in expected returns is not that large (only $2,000) but the variance and standard deviations of investing in the office buildings is quite large, meaning that the risk is very high.

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Hache Corporation uses the weighted-average method in its process costing system. Data concerning the first processing departmen
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The cost of ending work in process inventory in the first processing department according to the company's cost system is closest to: d) $21,797

Explanation:

Calculation of Equivalent Units of Production

<u>Materials </u>

Units transferred to the next department (5,800 × 100%) = 5,800

Units in ending Work In process (1,850 × 50%)                  =    925

Total Equivalent Units of Production for Materials             = 6,725

<u>Conversion</u>

Units transferred to the next department (5,800 × 100%)    = 5,800

Units in ending Work In process (1,850 × 20%)                     =    370

Total Equivalent Units of Production for Conversion Costs =  6,170

Calculation of Cost per Equivalent units of Production

Materials

Cost per equivalent unit = Total Material Cost ÷ Total Equivalent Units of Production for Materials

                                        = ($ 8,700 + $ 91,000) ÷ 6,725

                                        = $14.825

Cost per equivalent unit = Total Material Cost ÷ Total Equivalent Units of Production for Materials

                                        = ($ 8,500 + $ 126,300) ÷ 6,170

                                        = $21.848

Calculation of cost of ending work in process inventory

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Conversion Cost ( 370 × $21.848)  =  $8,083.76

Total                                                 =  $21,796.88

Thus,

The cost of ending work in process inventory in the first processing department according to the company's cost system is closest to: d) $21,797.

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