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Sergeu [11.5K]
2 years ago
13

1. You’ve been hired by Nielsen Company to study the market for potatoes. Demand in the potato market is characterized by the de

mand function ???????????????? = 25 − 1 2 PP. Where P is the market price of a potato and ???????????????? is the quantity of potatoes demanded. The marginal revenue of the fifth potato produced is _______.
Business
1 answer:
icang [17]2 years ago
8 0

Answer:

P = MR = 1

Explanation:

The demand function is q = 25 - 12p.

The  total income is the price of potatoes multiplied by the quantities of potato --> P * Q

p*q = p*(25-12p)

p*q = 25p - 12p^2

the first derivative of the previous equation is the marginal revenue. In perfect competition the Price = Marginal revenue.

First derivative of total income ---> 25-24p

And MR = P

25-24p=p

25=25p

<h2>p=1</h2>

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Answer:

B) $125,000

Explanation:

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In this case, the concert promoters should charge $150 per ticket to 1,000 die hard fans  = $150,000 in revenue.

Then it should charge only $50 per ticket to 500 casual fans = $25,000 in revenue.

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<u>minus total costs        = ($50,000)    </u>

Net income                 = $125,000

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Answer:

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Read 2 more answers
Manuel Rios wishes to determine how long it will take an initial deposit of ​$13 comma 000 to double. a. If Manuel earns 9​% ann
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Answer:

See Below

Explanation:

This is a problem of compound interest. The formula is:

F=P(1+r)^t

Where

F is the future value

P is the present value

r is the rate of interest

t is the time in years

P = 13,000

To double his money, that means, F = 26,000

a)

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F=P(1+r)^t\\26,000=13,000(1+0.09)^t\\2=1.09^{t}\\t=\frac{Ln(2)}{Ln(1.09)}\\t=8.04

So, its gonna take about 8.04 years to double

b)

Similarly, here we just use r = 0.06, so the calculation is:

F=P(1+r)^t\\2=1.06^t\\t=11.9

So, its gonna take about 11.9 years to double

c)

Here, the r is 11% or 0.11

So, the time it will take:

F=P(1+r)^t\\2 = 1.11^t\\t=6.6

So, it is going to take about 6.6 years to double

d)

The amount of time it takes to double his money decreases as the interest rate increases and the time increases as interest rate decreases.

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