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deff fn [24]
3 years ago
11

The following account balances were taken from the adjusted trial balance for Urgent Messenger Service, a delivery service firm,

for the fiscal year ended November 30, 20Y1: Depreciation Expense $12,200 Fees Earned 990,000 Insurance Expense 5,750 Miscellaneous Expense 6,650 Rent Expense 80,000 Salaries Expense 502,400 Supplies Expense 7,150 Utilities Expense 40,000. Prepare an income statement.
Business
1 answer:
quester [9]3 years ago
3 0

Answer:

          Urgent Messenger Service

                Income Statement

for the fiscal year ended November 30, 20Y1

                                             $                 $

Fees Earned                                       990,000

Supplies Expense                              <u>(7,150)    </u>

Gross Income                                     982,850

Less: Operating Expenses

Depreciation Expense    12,200

Insurance Expense c       5,750

Miscellaneous Expense  6,650

Rent Expense                  80,000

Salaries Expense            502,400

Utilities Expense             <u>40,000</u>

                                                          <u>(647,000)</u>

Net Income                                        <u>335,850</u>

Explanation:

Income statement shows the the income / loss of a business for the period. It measure the net value after deducting all the expenses from the all the incomes of the business.  

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3 years ago
There's a large number of bakeries in the United States and each of these bakeries produces similar, but not identical, products
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monopolistic competition

Explanation:

Monopolistic competition -

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3 years ago
Dunstreet's department store would like to develop an inventory ordering policy of a 95 percent probability of not stocking out.
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Answer:

219 sheets

Explanation:

D = 5000 per year,

d = daily demand = 5000/365 = 13.70 sheets

T = time between orders (review) = 14 days

L = Lead time = 10 days

σd= Standard deviation of daily demand = 5 per day

I = Current Inventory = 150 sheets Service Level

P = 95% (Probability of not stocking out) q=d(L+D)z σ T+L-1

σ T+L-1= square root (T+L)=5 square root 14+10= 24.495

From Standard normal distribution, z = 1.64 for 95% Service Level (or 5% Stock out)

q=13.70*(14+10)+1.64(24.495)-150

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