For the given simplex tableau, (a) list the basic and the nonbasic variables, (b) find the basic feasible solution determined by setting the nonbasic variables equal to 0, and (c) decide whether this is a maximum solution.
x 1x1 |
x 2x2 |
x 3x3 |
s 1s1 |
s 2s2 |
zz |
|||
77 |
00 |
22 |
negative 1−1 |
11 |
00 |
2525 |
||
22 |
11 |
00 |
negative 3−3 |
00 |
00 |
1818 |
||
negative 8−8 |
00 |
negative 2−2 |
negative 1−1 |
00 |
11 |
1111 |
(a) What are the basic variables?
What are the nonbasic variables?
(b) Find the basic feasible solution by setting the nonbasic variables equal to 0.
x 1x1equals=nothing,
x 2x2equals=nothing,
x 3x3equals=nothing,
s 1s1equals=nothing,
s 2s2equals=nothing,
zequals=nothing
c) Is this solution a maximum?
For the given simplex tableau, (a) list the basic and the nonbasic variables, (b) find the basic feasible solution determined by setting the nonbasic variables equal to 0, and (c) decide wh...
For the grven simplex tableau, (a) list the basic and the nonbasic variables, (b) find2%12z the basc feasible solution determined by setting the nonbasic variables equal to 0 r 2 02 0 1 21 and (c) decide whether this is a maximum solution 15 12 6 -4 310 For the grven simplex tableau, (a) list the basic and the nonbasic variables, (b) find2%12z the basc feasible solution determined by setting the nonbasic variables equal to 0 r 2 02 0...
The following simplex tableau is in final form. Find the basic feasible solution to the linear programming problem associated with this tableau. 12 y 24 WP Constant 0 1/2 0 1 -1/2 0 0 To 1/4 1 0 5/4 -1/2 0 11 1 1/4 0 0 -3/4 1/2 0 LO 13 0 0 4 1/2 1
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