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Illusion [34]
3 years ago
14

Schrute Farm Sales buys portable generators for $470 and sells them for $720 He pays a sales commission of 5% of sales revenue t

o his sales staff. Mr. Schrute pays $7,000 a month rent for his store, and also pays $1,700 a month to his staff in addition to the commissions. Mr. Schrute sold 500 generators in June. If Mr. Schrute prepares a contribution margin income statement for the month of June, what would be his operating income? O A. $98,300 OB. $360.000 OC. $115,700 OD. $253.000
Business
1 answer:
ad-work [718]3 years ago
8 0

Answer:

The correct answer is A.

Explanation:

Giving the following information:

Schrute Farm Sales buys portable generators for $470 and sells them for $720 He pays a sales commission of 5% of sales revenue to his sales staff. Mr. Schrute pays $7,000 a month rent for his store and also pays $1,700 a month to his staff in addition to the commissions. Mr. Schrute sold 500 generators in June.

Revenue= 720*500= $360,000

Cost of goods sold= 470*500= 235,000 (-)

Sales commision= 0.05*360,000= 18,000 (-)

Contribution Margin= 107,000

Rent= 7,000 (-)

Fixed sales comission= 1,700 (-)

Operating income= $98,300

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3 years ago
Miami Corp. obtained the following information from its accounting records:
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Answer:

cost of goods manufactured= $5,000

Explanation:

Giving the following information:

Beginning Finished Goods Inventory= 12,000

Ending Finished Goods Inventory= 8,000

Cost of Goods Sold= $9,000

To calculate the cost of goods manufactured, we need to use the following formula:

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

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4 0
3 years ago
A series of monthly cash flows is deposited into an account that earns 12% nominal interest compounded monthly. Each monthly dep
nirvana33 [79]

Answer:

The amount left in the account after last withdrawal is $61,945

Explanation:

The first monthly deposit occurred on June 1, 2008 and the last monthly deposit will be on January 1, 2015 = 80 deposit

Monthly deposit = 2,100

Interest rate = 12% / 1% per month

Firstly, we calculate the future worth of the monthly deposit

FW = A(F/A, i, n)

A = 2,100, i = 1%, n= 80

FW = $2100*[(1+0.01)^80 - 1 / 0.01]

FW = $2100*[2.216715 - 1 / 0.01]

FW = $2100*(121.671)

FW = $255,509.10

We calculate the effective interest rate

i(effective) = (1 + i nominal monthly interest rate)^n - 1

i `%, n = 3(no of months in quarter)

i (effective) = (1+0.01)^3 - 1

i (effective) = (1.01)^3 - 1

i (effective) = 1.030301 - 1

i (effective) = 0.030301

i (effective) = 3.0301%

The effective quarterly interest rate is 3.0301%

We calculate the future worth of the quarterly drawings

FW = A[(1+i)^n - 1 / i]

A = 5,000(drawing), i = 3.0301%, n = 26(number of drawings)

FW = 5,000*[(1+0.030301)^26 - 1 / 0.030301]

FW = 5,000*[2.17303717 - 1 / 0.030301]

FW = 5,000*(38.71282)

FW = $193,564.10

The future worth of the quarterly withdrawal is $193,564.10

We calculate the amount left in the account after last withdrawal

Amount left in account = FW(monthly deposits) - FW(quarterly drawings)

Amount left in account = $255,509.10 - $193,564.10

Amount left in account = $61,945

Thus, the amount left in the account after last withdrawal is $61,945

6 0
3 years ago
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