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Alexeev081 [22]
3 years ago
6

If we assume that there is no fixed manufacturing overhead and the variable manufacturing overhead is $10 per direct labor-hour,

what is the estimated finished goods inventory balance at the end of July?
Business
1 answer:
Oksana_A [137]3 years ago
4 0

Answer:

6,000

Explanation:

This question is incomplete. I have given the complete question in addition to my solution below.

If we assume that there is no fixed manufacturing overhead and the variable manufacturing overhead is $10 per direct labor-hour, what is the estimated finished goods inventory balance at the end of July?

Morganton Company makes one product and it provided the following information to help prepare the master budget:  

The budgeted selling price per unit is $70. Budgeted unit sales for June, July, August, and September are 9,700, 28,000, 30,000, and 31,000 units, respectively. All sales are on credit.

Forty percent of credit sales are collected in the month of the sale and 60% in the following month.

The ending finished goods inventory equals 20% of the following month’s unit sales.

The ending raw materials inventory equals 10% of the following month’s raw materials production needs. Each unit of finished goods requires 4 pounds of raw materials. The raw materials cost $2.50 per pound.

Thirty percent of raw materials purchases are paid for in the month of purchase and 70% in the following month.

The direct labor wage rate is $15 per hour. Each unit of finished goods requires two direct labor-hours.

The variable selling and administrative expense per unit sold is $1.70. The fixed selling and administrative expense per month is $67,000.

Variable manufacturing overhead = $10 per direct labor hour

Amount of time required to finish one unit of goods = 2 hours

Direct labor wage rate = $15 per hour

Amount of raw materials required to finish one unit of goods = 4 pounds

Cost of raw materials = $2.50 per pound

Budgeted selling price per unit = $70

Budgeted unit sales for August = 30,000

Therefore, Unit costs = (4*2.50)+(15*2)+(10*2) = $60 per unit

And cost of goods sold = 28,000 * 60 = $1,680,000

(Gross margin) = (70-60)*28,000

= $280,000

The ending finished goods inventory balance for July = 20% of the following month's (August’s) unit sales.

= 0.20 * 30,000 = 6,000

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Answer:

Dr Material Inventory $13,020

Cr               Trade Payables $13,020

Dr Work In Progress $9,742

Cr Material Inventory       $9,742

Explanation:

On 7th May the double entry would be to record the inventory purchases on credit which would increase the inventory by $13,020 (620*21) as under:

Dr Material Inventory $13,020

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Dr Work In Progress $9,742

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3 years ago
Your investment portfolio consists of ​$15 comma 000 invested in only one stocklong dashAmazon. Suppose the​ risk-free rate is 5
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Answer:

a)

The CAPM hypothesis states that the effective market is utilized place in the market and has the maximum eminent expected return of any assortment for a given randomness and the smallest variability for a assumed expected return. By allotment utilized place in the market assortment, you can achieve a standard return,

Thus,  

Expected Rate of Return = [Risk free Rate + Beta × (Market Risk - Risk free Rate)]

Beta = [Expected Rate of Return – Risk Free Rate] / [Market Risk - Risk free Rate]

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The final possible instability while taking the same estimated rate of return as Amazon is $21,000 ($15,000 × 1.4) which indicate that it borrows $6,000 ($21,000 - $15,000). Now the -$6,000 is specified as strength benefit. So the volatility of the asset is,

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b)

The market share has a instability of "n". The corresponding instability of Amazon will be 2.22 (40%/18%). So the assortment with the most notable predictable give back that has a faint variability from Amazon is $33,333.33 ($15,000x 2.22) which will be the market assortment and it also uses $18,333.33 ($33,333.33 - $15,000). Here the -$18,333.33 is specified as strength asset. So the return is,

Expected Return = [Risk free Rate + Beta × (Market Risk – Risk free Rate)]

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Expected Return = [0.05+0.111111]

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