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Alexandra [31]
2 years ago
8

Suppose that the market price for a bottle of vitamins is $2.54 and that at that price the total market quantity demanded is 105

,560,000 bottles. How many firms will there be in this industry?
Business
1 answer:
Mars2501 [29]2 years ago
6 0

Answer:please refer to the explanation section

Explanation:

The question is incomplete, The amount that each firm must produce is not given or the Quantity/demand equation that each firm faces is not given. We use a firm's quantity/demand equation to calculate how much each firm should produce and then work out the number of firms that should exist in the industry.

let us assume quantity produced by each firm is given by this equation;

Q = 1900 + 15000Price

We need to plug the Price of $2.54 per unit Vitamin Bottle to the quantity equation. Q = 1900 + 15000(2.54) = 40 000

each firm must produce 40 000 units

Number of firms that should exist = Total Market Quantity/Firms Quantity Number of firms that should exist = 1055 560 000/40 000

Number of firms that should exist = 26389

When the price is $2.54, with each firm Producing 40000 units, 26389 firms should exist in the market to cover the total Market Quantity of 1055 560 000.

The question may provide you with the Quantity that each firm must produce, in that case you simple divide total market quantity by the firm's quantity to find number of firm that should exist.

When you are given quantity equations you use the price to work out quantity produced by each firm and then Divide the Market Quantity by Firm's quantity to find number of firms that should exist

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Hope this helped!

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Suppose that you want to create a "college fund" for your newborn child and place $300 in a bank account at the end of each of t
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Annuity means a set of fixed amount of payments either made to you or paid by you , at a fixed number of times over a course of defined period.

The case given in the question is of ordinary annuity , where fixed amount of payment are required at the end of each period.

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FUTURE\ VALUE(FV)\ OF\ ORDINARY\ ANNUITY= CASH\ FLOW(C)\times \left [ \frac{1+I^{N}-1}{I} \right ])

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FUTURE\ VALUE(FV)\ OF\ ORDINARY\ ANNUITY= \$300\times \left [ \frac{\ 1.07\ ^{20}-1}{7\%} \right ])

FUTURE\ VALUE(FV)\ OF\ ORDINARY\ ANNUITY= \$300\times \left [ \frac{\ 3.87\ -1}{7\%} \right ])

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Answer:

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