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Consider this LP formulation: Minimize cost = $X + 2Y X +3Y ≥ 90 8X + 2Y ≥160 3X + 2Y ≥ 120 Y≤70 X, Y≥ 0 Graphically illustrate the feasible region and apply the isocost line procedure to indicate which corner point produces the optimal solution. What is the cost of this solution?
Determine the optimal shipments between the European ports and the warehouses and the distribution centers to minimize total transportation costs.
Show that a function f is measurable IF AND ONLY IF there exists a sequence (f_m) of set functions such that f(x)=lim f_m(x) for almost all x.
If one gallon of paint has a volume of approximately 4000 cubic cm, what is the maximum number of whole gallons of paint that can be poured into the bucket?
The Theory of Relativity indicates that the mass of an object is given by m = (m0)/ (√1-(v^2/c^2)) where m0 is the mass of the object at rest, v is its velocity and c is the speed of light. If the velocity of an object is given as v= k * c * t where ..
The firm forecasts that it could sell a maximum of 4,000 A-100's this week and a maximum of 1,000 B-200's. Profits for the A-100 are $1.00 each, and profits for the B-200 are $4.00 each. What are optimal weekly profits?
Find the value of the integral of g(z) around the circle |z - i| = 2 in the positive section when g(z) = 1/(z^2+4)
In an inventory study it was determined that on average demands for a particular item at a warehouse were made four times per day. What is the probability that on a given day an item is requested.
What is the area of the shaded region? Assume the hexagon is regular. The length is 22 the apothem is 19.05.
The base of the solid is the region in the xy-plane bounded by the paraboles y=x^2 and x=y^2 . find the volume of this solid if every cross-section perpendicular
Calculate the area of a circle with each measurement. Radius 2.5km
At a certain factory, it s determined that an output Q unit is expected when L worker-hours of labor are employed where Q(L) = 3100√L
A right circular cylinder has a radius 3 and height 3. If A and B are two points on its surface, what is the maximum possible straight-line distance between A and B?
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