LPP: Using already existing solution in 1st pic, solve problem in 2nd pic (perish-s,eMax 2 =St=BuSi52S3ie5. ConsiderSincethe2 Columns. wethe pivot3x6-x +y2xO O OCBX3pivof Columnpivot row.2x + 3y +32 +x, y, z ≥ 0.a). Write the initial tableau for the simplex procedure anddetermine, with justifications, both the first pivot column and-ayCj+ 2y + S₁ =+42 + S₂ -XB6010502j->[Maximize [2 3 3] [2]3 20-1 1 42 -25subject to23-GTOW.+ 5x + S3 = 502 X MT 073-2Then to choose the pivotO.S, +0.5₂ +0.5360CoBOLS Ww 9 F ON WYO-31Max 2=2x+3y +32soll st 3x+2y≤ 6060-x+y+42 ≤ 102x-2y+52 ≤ 50≤1050x,y,z 70-30 -1- 0 0 0 0050-0000500-00UsingDual5SimplexMelledimin rafe (Xs/y)30to25most negative number of Zj-Cj is -3 and itchoose the2ndColumn aspivot columnrow, we need to find min. radio predi-appears inThen which min factio is minimum, the correspondingthe pivotas Row 2тойhi KantaglatSrow b). Do an update of the initial tableau in Part (a), and writethe corresponding b.f.s. and basis matrix.nimObec t03where A E Rxe6. At most howonTem have Show.odt 93 //-8 nmuloo Joviq dari ora dod auoitoilievi diw paistabof Josidiraamie oda tol usaldat22.0+ 2.0 +²od012@DaJoms & 2 P-E to udmunforingWooTobiano2wor Joviqpe + xl2(B.sultopan02.

Objective Functions and Constraints: Based on the given details, the objective…

5. Consider 2 = Maximize [233] [ 2num ba 3 20 14 2-25 subject to -1 y 12] pivot row. 2x + 3y +32 + Max 2=2x+3y +32 ost 3x+2y ≤ 60 I 60 y ≤ 10 50 -x+y+42 ≤ 10 2x-3y + 52 ≤ 50 x, y, 270 x, y, z ≥ 0. a). Write the initial tableau for the simplex procedure and determine, with justifications, both the first pivot column and Using Dual Simplex Melledi

5. Consider 2 = Maximize [233] [ 2num ba 3 20 14 2-25 subject to -1 y 12] pivot row. 2x + 3y +32 + Max 2=2x+3y +32 ost 3x+2y ≤ 60 I 60 y ≤ 10 50 -x+y+42 ≤ 10 2x-3y + 52 ≤ 50 x, y, 270 x, y, z ≥ 0. a). Write the initial tableau for the simplex procedure and determine, with justifications, both the first pivot column and Using Dual Simplex Melledi

Practical Management Science

6th Edition

ISBN:9781337406659

Author:WINSTON, Wayne L.

Publisher:WINSTON, Wayne L.

Chapter2: Introduction To Spreadsheet Modeling

Section: Chapter Questions

Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...

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Only qno2 solve complete solutions not guidelines okk. Complete solutions need ok
you also should use the binary constraints. can you fix it?
From the perspective of the development of manufacturing support systems, the "Product Management Integration" phase includes all of the following systems EXCEPT: Question 19 options: MRP II (Manufacturing Resource Planning) MRP (Materials Requirements Planning) CL MRP (Closed Loop Material Requirements Planning) LIS (Logistics Information System) Previous PageNext Page
Maximize P = x + 4y subject to x + y ≤ 4 2x + y ≤ 5 x ≥ 0, y ≥ 0
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Please do not give solution in image format thanku