I need help with this homework question Consider the following tableau:\[\begin{array}{cccccc}P & x_1 & x_2 & s_1 & s_2 & \text{RHS} \\\hline0 & 1 & 0 & 1 & 0 & 7 \\0 & 1 & -1 & 0 & 1 & 8 \\\hline1 & -5 & -4 & 0 & 0 & 0 \\\end{array}\]a) Determine the pivot column and the pivot element, and perform the necessary row operations to convert the pivot element into 1 and the other numbers in the pivot column to 0. Once you obtain the new tableau this way, look at the numbers you have in the objective row (the bottom row) and enter each one as requested in each box below. *Note: Where applicable, fractions must be entered as 2/5, -1/3, and so on.*- Under column $ x_1 $ in the objective row, you have: [__________]- Under column $ x_2 $ in the objective row, you have: [__________]- Under column $ s_1 $ in the objective row, you have: [__________]- Under column $ s_2 $ in the objective row, you have: [__________]- Under column $\text{RHS}$ in the objective row, you have: [__________]b) Given the new tableau that you obtained above, three interpretations are possible. In the box below, type or copy and paste whichever answer shown in boldface letters below that you think is the correct choice.1. Enter **solved** if you think you have obtained the final tableau.2. Enter **ready for another set of pivot operations** if you think more pivot operations are possible.3. Enter **no solution** if you think the tableau has no solution.

The intermediate simplex tableau is given as follows:0171-18-5-4(a) The pivot column in the column…

Consider the following tableau: P 0 0 X2 $1 S2 RHS 1 0 0 1 X1 1 0 1 −1 1 −5 -4 000 a) Determine the pivot column and the pivot element, and perform the necessary row operations to convert the pivot element into 1 and the other numbers in the pivot column to 0. Once you obtain the new tableau this way, look at the numbers you have in the objective row (the bottom row) and enter each one as requested in each box below. Note: Where applicable, fractions must be entered as_2/5,__-1/3, and so on. Under column x₁ in the objective row, you have: Under column ☛2 in the objective row, you have: Under column 8₁ in the objective row, you have: Under column 82 in the objective row, you have: 7 8 Under column RHS in the objective row, you have: b) Given the new tableau that you obtained above, three interpretations are possible. In the box below, type or copy and paste whichever answer shown in boldface letters below that you think is the correct choice. 1. Enter solved if you think you have obtained the final tableau. 2. Enter_ready for another set of pivot operations if you think more pivot operations are possible. 3. Enter no solution if you think the tableau has no solution.

Consider the following tableau: P 0 0 X2 $1 S2 RHS 1 0 0 1 X1 1 0 1 −1 1 −5 -4 000 a) Determine the pivot column and the pivot element, and perform the necessary row operations to convert the pivot element into 1 and the other numbers in the pivot column to 0. Once you obtain the new tableau this way, look at the numbers you have in the objective row (the bottom row) and enter each one as requested in each box below. Note: Where applicable, fractions must be entered as_2/5,__-1/3, and so on. Under column x₁ in the objective row, you have: Under column ☛2 in the objective row, you have: Under column 8₁ in the objective row, you have: Under column 82 in the objective row, you have: 7 8 Under column RHS in the objective row, you have: b) Given the new tableau that you obtained above, three interpretations are possible. In the box below, type or copy and paste whichever answer shown in boldface letters below that you think is the correct choice. 1. Enter solved if you think you have obtained the final tableau. 2. Enter_ready for another set of pivot operations if you think more pivot operations are possible. 3. Enter no solution if you think the tableau has no solution.

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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