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Licemer1 [7]
3 years ago
6

Difference between monopoly and perfectly competitive market structure ​

Business
1 answer:
zmey [24]3 years ago
5 0

Answer:

see below

Explanation:

1. In a monopoly, one firm dominates a large market. Only one seller is serving a large number of buyers. In a perfectly competitive market structure, many sellers are competing to sell to many buyers.

2. A monopoly has no competition for its products. There are no close substitutes, which leaves customers with no other option but to buy from the monopoly. In perfect competition, sellers sell identical products. There is stiff competition for the product being sold.

3. In a monopoly, there are strong barriers to entry and exit from the market. In a perfectly competitive market, restrictions on entry or exit are absent.

4. The price for a monopoly is always set above the average cost, while in perfect competition, the price set is equal to the marginal cost.

5. A monopoly has full control over its price and can offer different prices to different groups of customers. In a perfects competition, the firms cannot practice price discrimination because they have no control over prices.

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Assignment, write a narrative essay. Your essay should address how the key elements of organizational culture impact human resou
GarryVolchara [31]

Answer:

Ok

Explanation:

Sexual harassment is a recurring problem around the globe. ... The expected outcome of this paper is the development of policies and ... to study the current work environment in Lebanon as to how it deals with sexual harassment. ... manager, the undersigned, or the Corporate Human Resources ...

8 0
3 years ago
Omar and Penn want to discharge their contract by executing a new agreement with performance different from what they originally
lina2011 [118]

C. A Novation

In contract law, a novation is the cancellation of one contract and replacing it with another contract.

7 0
3 years ago
In a contingent contract
Korvikt [17]

Answer:

C. the payoffs are dependent upon another​ variable, such as revenue or profit.

Explanation:

Contingent contracts are one of the types of contracts in which the promisor offers the responsibility only when the distinct conditions are satisfied. It works on the occurrence or non-occurance of the specific event. It relies on the happening of an unpredictable event. The contingent contract becomes void in the case when the happening of the event grows impossible.

7 0
3 years ago
Use the following information to calculate cash received from dividends: Dividends revenue $ 32,300 Dividends receivable, Januar
drek231 [11]

Answer:

$31,000

Explanation:

Calculation for the cash received from Dividend

Beginning dividends receivable + Dividend revenue - dividends paid = Ending dividends receivable

Hence,

Using this formula

Dividends paid = Beginging dividends receivable + dividend revenue - Ending dividends receivable

Let plug in the formula

= 3,100+32,300-4,400

=31,000

Therefore the amount of cash received from dividend will be $31,000.

Thus the dividend revenue is not the dividends which was received in cash, but instead it is the dividends which was earned during the period.

4 0
3 years ago
Your son is born today and you want to make him a millionaire by the time he is 50 years old. You deposit $50,000 in an investme
mel-nik [20]

Answer:

1000000= 50000 (1+ \frac{i}{1})^{1*50}

20 = (1+i)^{50}

20^{1/50} = 1+i

i = 20^{1/50} -1 = 0.0617

And if we convert this into % we got i = APR = 6.17 \%

See explanation below.

Explanation:

We assume that we have compounding interest.

For this case we can use the future value formula given by:

FV= PV (1+\frac{i}{n})^{nt}

Where:

FV represent the future value desired = 1000000

PV= represent the present value = 50000

i = the interest rate that we desire to find in fraction

n = number of times that the interest rate is compounding in 1 year, since the rate is annual then n=1

t = represent the number of years= 50 years

So then we have everything in order to replace and we got:

1000000= 50000 (1+ \frac{i}{1})^{1*50}

Now we can solve for the interest rate i like this:

20 = (1+i)^{50}

20^{1/50} = 1+i

i = 20^{1/50} -1 = 0.0617

And if we convert this into % we got i = APR = 6.17 \%

7 0
3 years ago
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