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EleoNora [17]
2 years ago
15

Suppose a monopoly concrete contractor builds 20 driveways per month for $10,000 each. In order to increase sales to 21 driveway

s, the contractor must lower the price of driveways to $9,500. The marginal revenue of the 21st driveway is
Business
1 answer:
wariber [46]2 years ago
4 0

Answer: Marginal revenue is -$500.

Explanation: The marginal revenue is calculated as the change in total revenue subtracted by the change in quantity.

Total revenue is calculated by multiplying the price by the quantity:

At a quantity of 20 driveways, the total revenue is = 20 × $10,000 = $200,000

At a quantity of 21 driveways, the total revenue is = 21 × $9,500 = $199,500

Marginal revenue = $199,500 - $200,000

= -$500

You might be interested in
Suppose taxpayers are given a one-time only rebate on previous taxes paid. If consumers spend all of their tax rebate checks, wh
nata0808 [166]

Answer:

Aggregate demand shifts to the right.

Explanation:

Tax rebate means that the people have a tax benefit that increases their disposable income.

When there is additional income available for people to spend, there is an increased demand that shifts to the right the aggregate demand curve.

It is unconnected to the supply curve and inflation so the correct answer is option A.

Hope that helps.

6 0
2 years ago
The accounts of Melissa Manufacturing showed the following balances at the beginning of​ December: Account Debit Raw Materials I
Rudik [331]

Answer:

$115,000

Explanation:

Data provided as per the question is below:-

Beginning balance = $81,000

Direct material issued = $27,000

Direct labor incurred = $7,000

The computation balance Process Inventory is shown below:-

Balance in the​ Work-in-Process Inventory = Beginning balance + Direct material issued + Direct labor incurred

= $81,000 + $27,000 + $7,000

= $115,000

4 0
2 years ago
Recher Corporation uses part Q89 in one of its products. The company's Accounting Department reports the following costs of prod
Leto [7]

Answer and Explanation:

The preparation of the financial impact is shown below:

Particulars                                     Make                         Buy

Direct Material (7,400 × $7.50) $55,500  

Direct Labor (7,400 × $4.20) $31,080  

Variable overhead (7,400 × $8.30) $61,420  

Supervisors salary (7,400 × $3.20) $23,680  

Depreciation on special equipment $0                          $0

General overhead                    $3,400  

Purchase cost (7,400 × $27)                               $199,800

Opportunity cost                                               $(18,000)

Total Annual Cost                      $175,080                $181,800

b. As we can see that the total annual making cost is $175,080 and the total annual buying cost is $181,800 which increase the cost by $6,720. So in this case the company should make the product rather than buying them

4 0
2 years ago
You can now sell 40 cars per month at $20,000 per car, and demand is increasing at a rate of 3 cars per month each month. What i
MArishka [77]

Answer:

More than $1500 price per car per month has to be dropped.

Explanation:

Given:

price per car = $20,000

car sale per month = 40

rate of increase in demand = 3

Solution:

Revenue R = Price × Quantity = P * Q

From the above given data

P = 20,000

Q = 40

R = P*Q

dQ/dt = 3

We have to find the rate at which the price is to be dropped before monthly revenue starts to drop.

R = P*Q

dR/dt = (dP/dt)Q + P(dQ/dt)  

          = (dP/dt) 40 + 20,000*3 < 0

          = (dP/dt) 40 < 60,000

         = dP/dt < 60000/40

         = dP/dt < 1,500

Hence the price has to be dropped more than $1,500 before monthly revenue starts to drop.

3 0
2 years ago
Read 2 more answers
. A company produces two products, A and B, which have profits of $9 and $7, respectively. Each unit of product must be processe
prohojiy [21]

Answer:

(a) Linear model

max\ P = 9x + 7y

Subject to:

12x + 4y \le 60

4x + 8y \le 40

x,y \ge 0

(b) Standard form:

max\ P = 9x + 7y

Subject to:

12x + 4y + s_1 = 60

4x + 8y +s_2= 40

x,y \ge 0

s_1,s_2 \ge 0

Explanation:

Given

\begin{array}{ccc}{} & {Hours/} & {Unit} & {Product} & {Line\ 1} & {Line\ 2} & {A} & {12} & {4} & {B} & {4} & {8} & {Total\ Hours} & {60} &{40}\ \end{array}

Solving (a): Formulate a linear programming model

From the question, we understand that:

A has a profit of $9 while B has $7

So, the linear model is:

max\ P = 9x + 7y

Subject to:

12x + 4y \le 60

4x + 8y \le 40

x,y \ge 0

Where:

x \to line\ 1

y \to line\ 2

Solving (b): The model in standard form:

To do this, we introduce surplus and slack variable "s"

For \le inequalities, we add surplus (add s)

Otherwise, we remove slack (minus s)

So, the standard form is:

So, the linear model is:

max\ P = 9x + 7y

Subject to:

12x + 4y + s_1 = 60

4x + 8y +s_2= 40

x,y \ge 0

s_1,s_2 \ge 0

4 0
1 year ago
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