Problem 0.0.1. Find the optimal solution of the following linear programming problem using the simplex method. Maximize Z= 5x1 + 10x2 +8x3 subject to 3x1 +5x2+2x3 ≤ 60 4x1 +4x2+4x3 ≤72 2x1 +4x2+5x3 ≤ 100 X1, X2, X3 20

please answer

12) Solve each linear programming problem by the simplex method. (X1 +3x2 0, x2 > 0

Solve the given linear programming problem using the table method. The table of basic solutions is provided. Select the correct choice below a MaximizeP = 13x¹+ 24x2 subject to X¹+X²<6 x¹,x²>0

Solve the linear programming problem by the simplex y² - 2x +41 method. Minimize 11x + 4y subject to the constraints shown on the right. ys -x+48 1 ys- 3x+28 The minimum value of 11x + 4y is (Type integers or fractions.) y2 yz - /x+6 x>0, y²0 which is attained for x = and y = (

Solve the following linear programming problem using the simplex method. Maximize P = 4x - 3y + 2z subject to 2x-y+8z <or equal to 404x-5y+6z <orequal to 602x - 2y +6z <or equal to 24x>orequal to y>or equal to z>or equal to using row operation

The initial tableau of a linear programming problem is given. Use the simplex method to solve the problem. Z $1 1 3 1 0 15 5 1 0 10 45 1 1 0 1 0 5 -3 0 0 0 1 0 The maximum is when x₁ = x2 = s₁ = $2 and $3 - (Type integers or simplified fractions.) =

3. Solve the following linear programming problem by using simplex table method. МАX Z 3 15х, — 3x2 — 7хз subject to 3x1 – 5x2 + 2x3 < 72 4x1 + 7x2 + 9х; < 100 -12x1 + 4x2 + 5x3 < 290 аnd x1, X2, Xз2 0.

Solve the linear programming problem. Minimize z = 10x, + 16x, + 20x,, subject to Зх, + х, + 6х, 29 X; + x, 2 9 4х, + х, 2 12 x, 2 0, x, 2 0, x, 2 0 by applying the steps of simplex method of the dual problem shown in Section 6-3 of the textbook.

An investor has $621,000 to invest in bonds.  Bond A yields an average of 8% and the bond B yields 7%.  The investor requires that at least 5 times as much money be invested in bond A as in bond B.  You must invest in these bonds to maximize his return.  This can be set up as a linear programming problem.  Introduce the decision variables: x= dollars invested in bond Ay= dollars invested in bond B Compute x+y. $                       .  Round to the nearest cent.   Investor Matt has $152,000 to invest in bonds.  Bond A yields an average of 9.2% and the bond B yields 8.4%.  Matt requires that at least 4 times as much money be invested in bond A as in bond B.  You must invest in these bonds to maximize his return.  What is the maximum return? $                       per year.  Round to the nearest cent.   Investor Dan has $607,000 to invest in bonds.  Bond A yields an average of 8.5% and the bond B yields 8.4%.  Dan requires that at least 4 times as much money be invested in bond A as in…