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Suppose in Exercise 5 that the producer is subjected to a tax of $10 per thousand units. What should his production level be in order to maximize profits?
Exercise 5
If the cost equation in Exercise 1 is C(x) = 0.5x2 + x + 1, what price should be charged to maximize profit?
Exercise 1
A producer finds that demand for his commodity obeys a linear demand equation p + 2x = 100 where p is in dollars and x in thousands of units.
(a) Find the level of production that will maximize revenue. If the producer s costs are given by C(x) = 2 + 3x what should his level of production be to maximize profits?
A printer has a contract to print 100,000 invitations for a political candidate. He can run the invitations by using any number of metal printing plates from 1 to 20 on his press.
What is your average daily balance at the end of the month on your card?
Which topological space that we have previously encountered appears to be topologically equivalent to the quotient space that results from this partition?
Prepare a ledger using T accounts
for a sample of n=100, find the probability of a sample mean being greater than 24.3 if u=24 and o=1.25.
I will start from last person in a row" and then he left. Scared passengers have one whole night to prepare a strategy so that minimum of them will get executed. Can you guess the strategy ?
The projected number of Americans age 65 and older for the years 1995-2030 can be modeled by the equation N(x)= 0.03x^2+0.315x+34.23 million people, where x is the number of years after 2000.
A plane flying with a constant speed of 240 km/h passes over a ground radar station at an altitude of 1 km and climbs at an angle of 30°. At what rate is the distance from the plane to the radar station increasing a minute later?
what is a process in which you find the maximum or minimum value of some variable quantity
please use the following values ??and numerical rounding five digits rounding method.x sinx dxsinx cosx 0.30 0.29552
question a pharmacy claims that the average medication costs 32 but it could differ as much as 8. write and solve an
Solve for the derivative of the given function, finding the slope of the line that is tangent to its graph for the specified value of the independent variable
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