The following intermediate tableau for a dual maximum problem was obtained using the simplex method for optimizing a minimum problem. (see image) Perform all the necessary pivot and row operations to obtain the final tableau. Then, using the final tableau, answer the following questions: The minimum function value is: The value of x1 in the minimum problem is : The value of x2 in the minimum problem is:
The following intermediate tableau for a dual maximum problem was obtained using the simplex method for optimizing a minimum problem. (see image)
Perform all the necessary pivot and row operations to obtain the final tableau. Then, using the final tableau, answer the following questions:
The minimum function value is:
The value of x1 in the minimum problem is :
The value of x2 in the minimum problem is:
![Py₁
00
0
1
Y2 $1
4
1
3 0
$2
1
2
2
1 0 8 0 2
RHS
4
10
40](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffa413bcf-f4d4-4563-8c5c-bfbbe2a7d62c%2Ff87456f6-95c9-4dd9-9692-6efeadf42a23%2Fxebh0x_processed.png&w=3840&q=75)
![](/static/compass_v2/shared-icons/check-mark.png)
Intermediate Dual simplex tableau of a LPP is provided as:
To find:
The solution to the LPP and find the value of and
in the minimization problem.
Concept used:
Enter the variable which has most non-negative constraint and make the column as pivot by taking away the column where the minimum ratio persists.
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