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Anuta_ua [19.1K]
3 years ago
8

he following information pertains to Adams Manufacturing Company for March Year 3. Assume actual overhead equaled applied overhe

ad. March 1 Inventory balances Raw materials $ 123,900 Work in process 118,400 Finished goods 77,400 March 31 Inventory balances Raw materials $ 85,500 Work in process 145,200 Finished goods 80,900 During March Costs of raw materials purchased $ 118,900 Costs of direct labor 100,500 Costs of manufacturing overhead 62,800 Sales revenues 356,000 Required Prepare a schedule of cost of goods manufactured and sold. Calculate the amount of gross margin on the income statement.
Business
1 answer:
zubka84 [21]3 years ago
8 0

Answer:

Instructions are below.

Explanation:

<u>First, we need to calculate the cost of goods manufactured using the following formula:</u>

cost of goods manufactured= beginning WIP + direct materials + direct labor + allocated manufacturing overhead - Ending WIP

cost of goods manufactured= 118,400 + (123,900 + 118,900 - 85,500) + 100,500 + 62,800 - 145,200

cost of goods manufactured= $293,800

<u>Now, we can determine the cost of goods sold:</u>

COGS= beginning finished inventory + cost of goods manufactured - ending finished inventory

COGS= 77,400 + 293,800 - 80,900

COGS= $290,300

<u>Finally, the gross margin:</u>

Gross margin= sales - cogs

Gross margin= 356,000 - 290,300

Gross margin= $65,700

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Malmentier SA stock is currently priced at $85, and it does not pay dividends. The instantaneous risk-free rate of return is 5%.
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you should hold <u>76</u> shares of stock per 100 put options to hedge your risk.

Explanation:

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Risk-free rate of return, r = 5%

Standard Deviation, v = 25%

Exercise price, X = $90

expiration date, t (in years) = 30 days = 1 month = 1/12 = 0.083333 years

The option price (OP) is given by the formula:

OP = Xe^{-rt} * N(-d_{2} ) - S*N(-d_1)

d_1 = [ln(S/X) + (r + v^{2} /2)t]/vt^{0.5}\\d_1 =  [ln(85/90) + (0.05 + 0.25^{2} /2)*0.08333]/(0.25*0.08333^{0.5})\\d_1 = -0.6982

d_2 = d_1 - (vt^{0.5})\\d_2 = -0.6982 - (0.25*0.08333^{0.5})\\d_2 = -0.7704

Using the pro-metric calculator for the cumulative normal distribution:

N(-d1) = N(- (-0.6982)) = N(0.6982) = 0.75747

N(-d2) = N(-(-0.7704)) = N(0.7704) = 0.77947

OP = Xe^{-rt} * N(-d_{2} ) - S*N(-d_1)

OP =[ 90e^{(-0.05*0.08333)} * 0.77947] - (85*0.75747)\\OP = 5.48

Note that N(-d₁) = 0.76

This means that 76/100 (i.e to hedge your risk, you should hold 76 per 100 put options )

8 0
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