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Unformatted text preview: CO 350 Assignment 6 – Winter 2009 Due: Friday March 13 at 10 a.m. Solutions are due in drop box #2 , outside MC 4066 by the due time: Slot #9 (A-F), Slot #10 (G-L), Slot #11 (M-R), Slot #12 (S-Z). Write your name, ID# and Section# clearly. Marks will be deducted if any of this info is missing or incorrect. Section 1: J. Cheriyan, TTh 10-11:20 a.m. Section 2: E. Teske, MWF 10:30-11:20 a.m. Please acknowledge all outside sources, help and collaboration in your submission. Policy for marking complaints : If you have any complaints about the marking of assignments or the midterm exam, then you should first check your solutions against the posted solutions. After that, if you see any marking error, then you should return the assignment (or exam) to your instructor within one week and with written notes on all the marking errors; you may write the notes on the first/last page or else attach a separate sheet. Computations with the simplex method : Clearly show the details of each iteration. In particular, each tableau should be presented as in the course notes. ( ⋆ ) Reading : Read Chapters 7 and 8, before attempting the exercises. 1. Exercise 7.7.2 from the course notes. 2. Exercise 7.7.4 from the course notes, which is reproduced here: Solve the following LP problem by the two-phase simplex method: ( P ) max z = 5 x 1 − 2 x 2 + x 3 subject to x 1 + 4 x 2 + x 3 ≤ 6 2 x 1 + x 2 + 3 x 3 ≥ 2 x 1 , x 2 ≥ , x 3 free Hint : Observe that x 3 is a free variable and the simplex method (the version studied in CO350) applies only to LPs in standard equality form. 3. (a) Solve the following LP problem (P) by the two-phase method. Use the smallest subscript rule for the entering variable....
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This note was uploaded on 02/05/2010 for the course CO 350 taught by Professor S.furino,b.guenin during the Spring '07 term at Waterloo.
- Spring '07