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sergiy2304 [10]

2 years ago

15

Assume that candle wax is traded in a perfectly competitive market in which the demand curve captures buyers’ full willingness t

o pay while the supply curve reflects all production costs. For each of the following situations, indicate whether the total output should be increased, decreased, or kept the same in order to achieve allocative and productive efficiency.

1 answer:

lutik1710 [3]2 years ago

5 0

Answer:

kept the same in order to achieve allocative and productive efficiency.

Explanation:

Full production means that employed resources are providing maximum satisfaction for our material wants. Full production implies two kinds of efficiency: 1. Allocative efficiency means that resources are used for producing the combination of goods and services most wanted by society

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1)<br> Which of these would MOST LIKELY cause an increase in the price of an item?

Mumz [18]

You need to upload a picture of the full question or write it down so it can be seen

7 0

2 years ago

Fusaro Corporation uses a predetermined overhead rate base on machine-hours that it recalculates at the beginning of each year.

WARRIOR [948]

Answer:

The amount of manufacturing overhead that would have been applied to all jobs during the period is $1,289,340.00

Explanation:

For computing the manufacturing overhead, first, we have to compute the predetermined overhead rate which is shown below:

Predetermined overhead rate = (Total estimated manufacturing overhead) ÷ (estimated direct labor-hours)

= $684,000 ÷ 20,000 hours

= $34.20

Now the applied overhead would be equal to

= Actual direct labor-hours × predetermined overhead rate

= 37,700 hours × $34.20

= $1,289,340.00

4 0

3 years ago

Which sentences explain the limitations of financial statements

rjkz [21]

Answer:

Estimates calculating financial statements are subjective as they involve Management's foresight to arrive to different values.

Explanation:

According to this, subject of fraud is one limitation of financial statements, and this is kind of what it talks about here.

I hope this helps, and as always, I am joyous to assist anyone at any time.

7 0

2 years ago

Suppose that the duopolists Carl and Simon face an inverse demand function for pumpkins of P = 400 - Q, where Q = Qs + Qc is the

Usimov [2.4K]

Answer:

the Cournot-Nash equilibrium, Simon's production is 82 units

Explanation:

The Cournot-Nash Equilibrium for Simon's production is calculated as follows:

$P = 400 - Q \\ \\ Q = Q_s + Q_c$

Reaction function of Carl is as follows:

Carl maximize profit at $HR_c = HC_c$

$TR_c = P*Q_c$

$TR_c = (400 -Q_s -Q_c)Q_c$

$TR_c = 400Q_c -Q_sQ_c -Q_c^2$

⇒ $HR_c = \delta TR_c/ \delta Q_c$

$HR_c =400 -Q_s -2 Q_c$

$C_c = 30 Q_c + Q_c^2$

⇒ $HC_c = \delta C_c/ \delta Q_c$

$HC_c =30+2Q_c$

Set $HR_c = HC_c$

$400 - Q_s - 2 Q_c = 30 - 2Q_c \\ \\ 400 - Q_s -30 = 2Q_c + 2Q_c \\\\(370 Q_s) = 4 Q_c \\ \\ Q_c = (370-Q_s)/4 \\ \\ Q_c = 92.5 - 0.25 Q_s \to Reaction \ function \ of \ Carl --- equation (1)$

Reaction function of Simon

Since Simon maximize profit at $HR_s = HC_s$

$TR_s = PQ_s \\ \\ TR_s = (400-Q_c -Q_s)Q_s \\ \\ TR_s = 400 Q_s - Q_cQ_s - Q_s^2$

$HR_s = \delta TR_s/ \delta Q_s$

$HR_s =400 - Q_c -2Q_s$

$C_s = Q_s^2$

$HC_s= \delta C_s/ \delta Q_s$

$HC_s=2Q_s$

Set $HR_s = HC_s$

$400- Q_c - 2Q_s = 2Q_s \\ \\ 400 - Q_c = 2Q_s+2Q_s \\ \\ 4Q_s = 400 - Q_c \\ \\ Q_s = (4000- Q_c)/4 \\ \\ Q_s = 100 -0.25 Q_c --- Reaction \ function \ of \ Simon \ -- equation (2)$

Substituting equation (1) into equation (2)

$Q_s =100 -0.25Q_c \\ \\ Q_s = 100 - 0.25(92.5-0.25 Q_s) \\ \\ Q_s = 100 -23.125 +0.0625Q_s \\ \\ (Q_s-0.0625Q_s) = 76.375 \\ \\ 0.9375 Q_s = 76.875 \\ \\ Q_s = 76.375/0.9375 \\ \\ Q_s = 82$

Thus; the Cournot-Nash equilibrium, Simon's production is 82 units

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2 years ago

I've been using this app called The Panel App. It's super easy to earn gift cards & cash by walking around with your phone!

sveta [45]

Hmm...I think Brainly is a place for asking/answering questions, not creating ads...hmm, oh well lol

5 0

2 years ago