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A manufacturer has modeled its yearly production function P (the value of its entire production in millions of dollars) as a Cobb-Douglas function
P(L, K) = 1.47 L0.65 K0.35
where L is the number of labor hours (in thousands) and K is the invested capital (in millions of dollars). Suppose that when L= 30 and K=8, the labor force is decreasing at a rate of 2000 labor hours per year and capital is increasing at a rate of $500,000 per year. Find the rate of change of production.
to determine the number of deer in a game preserve, a converationist catches 497 deer, tags them and lets them loose Later, 768 deer are caught 192 of them are tagged. How many deer are preserved.
A rectangular room has an area of 108 square feet and a perimeter of 43 feet. What are the dimensions of the room? Find the exact solution.
according to boyles law if the temperature of a confined gas is held fixed then the product of the pressure p and the
The yearly production of a 6 foot orange tree is 40 pounds of oranges. A 17 foot tree produces 88 pounds. Let h represent the height of an orange tree and p the number of pounds of oranges produced. Use the information to answer the question shown..
prepare a two to three page paper and evaluate the three methods of analysis horizontal vertical and ratio as explained
An investor is considering three types of investments: a high-risk venture into oil leases with a potential return of 15%, a medium-risk investment in stocks with a 9% return, and a relatively safe bond investment with a 5% return. He has $50,000 ..
Consider the area A of the triangle with vertices [a1 a2]^T [b1 b2]^T [c1 c2]^T. Express A in terms of.
The width of a rectangular garden is 2 feet shorter than one-half its length. If the perimeter of the garden is 32 ft., what are the dimensions of the garden?
A box has square ends and a rectangular base but no top, the volume is 288 cubic cm. What is the minimum total area of the sides and base, and what are the corresponding dimensions?
1. Find all of the critical points and local maximums and minimums of the function:
Solve the following linear, first-order differential equations and ensure that the initial conditions are satisfied. Show whether or not the steady-state solutions are stable.
An express and local train leave GraysLake at 3 P.M. and hear for Chicago 60 miles away. The express travels twice as fast as the local and arrives 10 hour ahead of the local. Find the speed of each train?
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