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olganol [36]
3 years ago
12

Pat's Custom Tuxedo Shop maintains its records on the cash basis. During this past year Pat's collected $43,300 in tailoring fee

s, and paid $12,300 in expenses. Depreciation expense totaled $2,500. Accounts receivable increased $1,050, supplies increased $4,300, and accrued liabilities increased $2,350. Pat's accrual-basis net income was:
Business
1 answer:
Luba_88 [7]3 years ago
8 0

Answer:

net income = $31,500

Explanation:

given data

collect tailoring fees = $43,300

paid expenses = $12,300

Depreciation expense=  $2,500

Accounts receivable =  $1,050

supplies increased = $4,300

liabilities increased = $2,350

to find out

accrual basis net income

solution

we get here net income by given expression that is

net income = tailoring fees - expenses paid + account receivable + supplies increased - liabilities increased - Depreciation expense .......1

put here value

net income =  $43,300 - $12,300 + $1,050 + $4,300 - $2,350 - $2,500

net income = $31,500

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<span>The total number of students = 280
  Sum of ages of children = 3238
   Let the number of children of ages 11 year old = x
   and the number of children of ages 12 year old = y
   Equation 1. x+y=280
   Equation 2. 11x + 12y = 3238
   From Equation1. y= 280-x
 Now, put the value of Y in equation 2 which gives 11x+12(280-x) = 3238
from this, 11x + 3360-12x = 3238
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 x = 122 = children of age 11 years.
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   Answer. children of age 11 years =122</span>
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3 years ago
Read 2 more answers
What are​ price, output,​ profits, marginal​ revenues, and deadweight loss if the monopolist can price​ discriminate? ​(round al
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Complete question:

A   monopolist   is   deciding   how   to   allocate   output   between   two   geographically separated markets (East Coast and Midwest).  Demand and marginal revenue for the two markets are: P1 = 15 - Q1MR1 = 15 - 2Q1P2 = 25 - 2Q2MR2 = 25 - 4Q2. The monopolist’s total cost is C = 5 + 3(Q1 + Q2  ).  

What are price, output, profits, marginal revenues, and dead-weight loss

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(ii) if the law prohibits charging different prices in the two regions?

Solution:

Through price control, the monopolist selects quantity in each sector in such a manner that total income of each business is equivalent to total expense. The marginal cost is equivalent to three (the slope of the overall cost curve).

In the first market

15 - 2Q1 = 3, or Q1 = 6.

In the second market

25 - 4Q2 = 3, or Q2 = 5.5

Substituting into the respective demand equations, we find the following prices for the two markets : P1 = 15 - 6 = $9  and P2 = 25 - 2(5.5) = $14.

Noting that the total quantity produced is 11.5, then

π = ((6)(9) + (5.5)(14)) - (5 + (3)(11.5)) = $91.5.

The monopoly dead-weight loss in general is equal to  

DWL = (0.5)(QC - QM)(PM - PC ).

Here, DWL1 = (0.5)(12 - 6)(9 - 3) = $18  and                

         DWL2 = (0.5)(11 - 5.5)(14 - 3) = $30.25.

Therefore, the total dead-weight loss is $48.25.

Without pricing disparity, the monopoly holder would demand a single price for the whole sector. To optimize income, we find that the total revenue is equivalent to the total expense. Using demand calculations, we note that the complete market curve is kinked to Q = 5:  

P=25-2Q, if Q≤518.33-0.67Q, if Q5 .

This implies marginal revenue equations of MR=25-4Q, if Q≤518.33-1.33Q, if Q5

With marginal cost equal to 3, MR = 18.33 - 1.33Q is relevant here because the marginal   revenue   curve   “kinks”   when  P  =   $15.    

To   determine   the   profit-maximising quantity, equate marginal revenue and marginal cost: 18.33 - 1.33Q = 3, or Q = 11.5.

Substituting the profit-maximizing quantity into the demand equation to determine price :P = 18.33 - (0.67)(11.5) = $10.6.

With this price, Q1 = 4.3 and Q2 = 7.2.  

(Note that at these quantities MR1 = 6.3 and MR2 = -3.7).

Profit is(11.5)(10.6) - (5 + (3)(11.5)) = $83.2.

Dead-weight loss in the first market is DWL1 = (0.5)(10.6-3)(12-4.3) = $29.26.

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Answer:

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The idea that the mission of business is to produce goods and services at a profit, thus maximizing its contribution to society is associated with Milton Friedman.

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