1. Solve the following LP problem using the simplex method. Minimize subject to 4r + 2y + 4z 26 1+2y+2:28 z+y+z25 C=1800r +2000y + 3200z z20, y ≥ 0, z 20

The photocopier owner charges 7 (cents) for the first 100 copies and 4 (cents) for each copy over 100. In addition, there is a setup fee of $ 2.5 per photocopy job. As is evident in the following equations: The revenue of stripper from selling and copying is 10.07x + 2.5 for 0 100 10.04x + 5.5 for. If it costs the owner 3 cents per copy, write Matlab that determines the maximum profit per week following the following steps: Write the getData () function that requires the user to enter sales for each day of the week. Writes the () Revenue function that accepts sales data and then returns a vector that keeps the revenues calculated for each day separately. Type main script to do the following: Call the getData () function to get store sales data from the user Call the Revenue () function to find revenue for each day of the week. Call the Profit () function to find out the profit from selling every day of the week. Calculate and print for maximum profit per week. Where profit =…

The profit (in hundreds of dollars) from the sale of a sets of car tires and y sets of truck tires is given by P(x, y) = − x² − y² + 2x + 6y. Find the values for x and y that will generate the maximum profit and the maximum profit, if the company must produce 4 sets of tires. set(s) of car tires and The company must sell maximum profit of $ set(s) of truck tires for a

This seems to be a multi variable question. I got the equations x+y+z=24 and w=x2+y2+z2

Use the simplex method to solve the following problem. maxZ = 3x₁ - 80x2 + 2x3 - 24x4 x₁ - 32x2 - 4x3 +36x4 ≤0 X1 24x2x3 + 6x4 ≤ 0 X3 ≤ 1 X1, X2, X3, X4 ≥ 0 -

Solve: 8x-4y=-4 4y=3x+14 Student Work: &x-4y=-4 8x-4y=-4 4y=3r+14+(-3x+4y3D14) 5x 10 5 5 x=2 -3x-3x 8(2)-4y=-4 16-4y=-4. -16 -16 4y=-20 4 4 ソ=-5 (2,-5) What mistake did this student make? They did not change the 2nd equation to standard form When combining the two equations 8x-3x should be -11x Oy 5 not -5 Ox= -2 not 2

please solve question 12 in the image using the simplex method.

A stereo manufacturer determines that in order to sell x units of a new stereo, the price per unit (in dollars) must be p(x)= 3600 – 2 -x . The manufacturer also determines that the cost of producing x stereos is given by C(x) = 5000 + 40 -x . What price per unit must be charged to maximize profit? Click here to create a new row p = $

. Convert the quadratic function, y = 2x²- 6x + 5 into vertex form using the partial factoring or completing the square method.

Use the simplex method to solve the following. z= 3x, + 3x2 - 9x3 4x1 + 4x2 - 12х3 < 60 Maximize subject to 5x1 + 5x2 + 15x3 < 89 X1 20, X2 2 0, X3 2 0. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. O A. Treating x, as a nonbasic variable, the maximum is when x, = X2 = X3 = s, = 0 and s, = O B. There is no maximum solution for this problem.