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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 are your personal thoughts about the three different clustering algorithms - Determining the number of clusters
multiple comparisonsscoretukey hsdi formatj formatmean difference i-jstd. errorsig.95 confidence
Is there a significant difference between the average age of NFC players and AFC players? (by "significant" we mean statistically significant)
What is the purpose of a survey? What are 3 examples of a survey, and for what potential purpose could each be used? What guidelines would you follow to ensure the participants of a survey will have their responses kept private?
Boehm Incorporated is expected to pay a $1.70 per share dividend at the end of this year (i.e., D1 = $1.70). The dividend is expected to grow at a constant rate of 4% a year.
What is the minimum possible time required for completing the project and what is the latest possible time that Activity D may be started without delaying the completion of the project?
Find a joint distribution for Y1, Y2, Y3 that satisfies the binomial distribution, pN(t)(k) = t )2-t for t = 1, 2, 3 and 0 ≤ k ≤ t, but for which Y1, Y2, Y3 are not independent.
Given that the process is in state i at time t, find the mean delay from t until the process leaves state i. Find πi, the time-average fraction of all transitions that go into state i for each i.
Complete the following time card for Janice Anderson She earns time and half overtime when she works more than eight hours on a weekday or on Saturday.
Given that the nth customer arrives at time t, find the expected wait for customer n. Find the expected wait for customer n without conditioning on the arrival time.
Management of a golf ball company has carefully screened and selected 12 dozen golf balls, and it is agreed that this sample contains 15 nonconforming balls (all for various cosmetic reasons).
Show that the expected time until the first occurrence of a = (a1, ... , ak) is given by k Ii E [Y ], ni i=1 £=1 pa£. Find the expected inter-renewal interval; use Blackwell's theorem.
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