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Consider the following linear programming problem: Min A + 2B Subject to A + 4B <= 21 2A + B >= 7 3A + 1.5B <= 21 -2A + 6B >=0 A,B >= 0
Find the optimal solution using te graphical solution procedure and the value of the objective function
Determine the amount of slack or surplus for each constraint
Suppose the objective function was changed to max 5A + 2B. Find the optiml solution ad the value of the objective function.
Investments. William opened two investment accounts for his grandson's college fund. The first year, these investments, which totaled $18,000, yielded $831 in simple interest. Part of the money was invested at 5.5% and the rest at 4%. How much was..
Set up an appropriate probability space. Which is larger, (a) the probability of having a full house given that the first 2 cards you've dealt have the same denomination, or (b) the probability of having a full house given that there exist 2 cards
Write a linear regression equation for these data and forecast how much money Robert will win if he spends $28.
Find the characteristic equation for the matrix below and determine its eigenvalues and the corresponding eigenvalues.
Define a Markov chain with r+1 classes and find its transition probability matrix.
A man in rowboat at point P, 150km from the shore, wishes to reach a point B, 600 km down shore, in the shortest amount of time. Where should he land if he can row at 4km/hr and walk at 7km/hr?
If A has eight unique elements and B has eight unique elements, how many one-to-one functions would there be? Also, I'd like to know how many there would be if A happened to have less elements than B or if B had less elements than A.
Derive the statement as corollaries of other theorems from the text or of statement you have proved true in the exercise.
Two factors are extraneous if their effects on the response variable cannot be distinguished from one another.
The current in a circuit is i = 2.00 cos 100t. Find the voltage across a 100-microfarad(uF) capacitor after 0.200 s, if the initial voltage is Zero (one microfarad(uF)=10 to the power of -6 F).
You are standing on a hotel balcony 30 feet up from the ground. You want to throw your key to someone standing outside the hotel on the ground. You throw it angled upward with an initial velocity of 55 ft/sec. Assume that the acceleration due to g..
Formulate a linear programming model for the problem.
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