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PROBLEM 1.
Solve the Integer Linear Programming Problem:Max {z = 7x + 3y}, subject to constraints:2x + 5y ≤ 28; 8x + 3y ≤ 48; x, y - non-negative integers.
Submit both graphical solution and solution by LINGO software.
PROBLEM 2.
The vector X = (2, 0, 4) is the optimal solution of the Linear Programming Problem:Max {z = 4x1 + 2x2 + 3x3}, subject to constraints:2x1 + 3x2 + x3 ≤ 12; x1 + 4x2 + 2x3 ≤ 10; 3x1 + x2 + x3 ≤ 10; x1, x2, x3 ≥ 0.
Solve the dual problem using the Duality Theory in Linear Programming.
What would you predict the final exam points to be for a student with a GPA of 3.35 and an IQ of 120 and what is the relationship between a student's short-term IQ score, previous GPA, and final exam points?
question 1 suppose procter amp gamble sells about 20 million bars of soap per week but the demand is not constant and
Find the matrix [B] such that Y = [B]Z achieves the desired joint covariance. Note: This shows that any real-valued n × m matrix is the joint covariance matrix.
A company sells calculators at $27 each. It has monthly fixed costs of $3800 each and material costs $3 per unit, labour costs of $1 per unit, and other variable costs $10 per unit.
two twin brothers hank and crank are kicking a ball around in a park. tim challenges james to a contest on who can kick
research question 11 which of the quizzes has the largest relationship with the students performance on the final
What is the probability that a sample proportion from a simple random sample of 350 internet users will be 0.75 or greater?
Find the minimum dynamic aggregate expected cost v∗(n, u) for stage n,0 ≤ i ≤ 2. Find the cost per stage and find the relative cost (gain) vector.
Find the moment generating function (MGF) of X (or find the Laplace transform of fX (x)), and use this to find the moment generating function (or Laplace transform) of Sn = X1 + X2 + ··· + Xn. Invert your result to find fSn (t).
Identify quantifiable elements that can be used to evaluate, monitor, and control the effectiveness of your marketing plan. The phones will be marketed globally thru AT&T. The budget is US dollars.
Show that the steady-state probability of state m is k Pr{m} = n pi(mi), i=1 where pi(mi) is the probability of state mi in an (M, M, s) queue.
Draw a two way ANOVA design plot (the mean plot you draw in class) to discuss whether there seems to be any interaction effects of gender and age.
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