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In-s [12.5K]
3 years ago
12

Farris Corporation, which has only one product, has provided the following data concerning its most recent month of operations:

Selling price $ 168 Units in beginning inventory 0 Units produced 9,650 Units sold 9,250 Units in ending inventory 400 Variable costs per unit: Direct materials $ 32 Direct labor $ 74 Variable manufacturing overhead $ 20 Variable selling and administrative expense $ 24 Fixed costs: Fixed manufacturing overhead $ 144,750 Fixed selling and administrative expense $ 10,200 What is the net operating income (loss) for the month under variable costing
Business
1 answer:
noname [10]3 years ago
4 0

Answer:

The net operating income for the month under variable costing is $11,550

Explanation:

In order to calculate The net operating income for the month under variable costing for Farron Corporation we would have to make the following calculations:

According to the given data:

i) Direct Material=$32  

ii) Direct labor=$74  

iii) Variable manufacturing overhead= $20  

Hence, Variable costing unit product cost (i + ii + iii)=  $126  

A) Sales ($168 per unit * 9250 units sold)=$1,554,000

B) Less variable expenses:  

Variable cost of goods sold  

($126 per unit * 9250 units sold)=$1,165,500  

Variable selling and administrative  

($24 per unit × 9250 units) $222,000 $1,387,500

C) Contribution margin (A – B)=$166,500

D) Less : fixed expenses  

Fixed manufacturing overhead= $144,750  

Fixed selling and administrative $10,200 $154,950

E) Net operating Income ( C-D)=$11,550

The net operating income for the month under variable costing is $11,550

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B.) The "Variance" of the Portfolio is 6.749238

C.) The  "Standard Deviation" of the Returns on this Stock is 2.5979%

Explanation:

A.) Expected return on portfolio = 0.43x9.10 + 0.16x16.70 + 0.41x11.40

                                                     = 11.26%

Therefore, The "Expected Return" of the Portfolio is 11.26%

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probability = 0.43

(deviation)^2 =  (9.1 - (0.43*9.1 + 0.16*16.7 + 0.41*11.4))^2

                      = (9.1 - (3.913 + 2.672 + 4.674))^2

                      = (9.1 - 11.259)^2

                      = (-2.159)^2

                      = 4.6613

Stock B:

probability = 0.16

(deviation)^2 =  (9.1 - (0.43*9.1 + 0.16*16.7 + 0.41*11.4))^2

                      = (16.7 - (3.913 + 2.672 + 4.674))^2

                      = (16.7 - 11.259)^2

                      = (5.441)^2

                      = 29.6045

Stock C:

probability = 0.41

(deviation)^2 =  (11.4 - (0.43*9.1 + 0.16*16.7 + 0.41*11.4))^2

                      = (11.4 - (3.913 + 2.672 + 4.674))^2

                      = (11.4 - 11.259)^2

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                      = 0.0199

"Variance" of the Portfolio = 0.43x4.6613 + 0.16x29.6045 + 0.41x0.0199

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                                                   = 6.749238

Therefore, The "Variance" of the Portfolio is 6.749238

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= 2.5979%

Therefore, The  "Standard Deviation" of the Returns on this Stock is 2.5979%

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