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8 Minimize z= x + 3y 9 + 22 54 + 4yΣ Subject to 2y + 2 > ΛΙ ΛΙ ΛΙΛΙ ΛΙ 14 O Σ Ο Minimum is Maximize z = 4x + 2y 32 + 4y < < 32 5x + 5y < Subject to 0 VI VI ALAI y 0 Maximum is
2. Minimize: C-2x+5) Subject to: 4x+y 240 2? + ? 230 x+3y 2 30 x20,y20 ) Type in the corner points found and their corresponding Cost b) What is the minimum cost?
Mathematical Physics 2 H.W.4 y"+y-6y y+4y+4y y"+y0 y(0) 2 and y '(0) Subject to the initial conditionns 1 y"-y0 y(0) 2 and y'(0) = 1 Subject to the initial conditions yy'-12y 0 y(0) 2 and y '(0) 1 Subject to the initial conditions y"-4y xe Cos2x y"-2y'x+ 2e y"+y=sinx "-4y'+13y= e cos3x Solve the boundary-value problem y(0) = 1 and y(1) = 3 y"+ 2y'+y=0 Solve the initial-value differential equation y"+ 4y'+4y=0 subject to the initial conditions y (0) =...
solve for x and y, linear equations using the elimination method 2x+6y=-2 5x-3y=3 and -9x+3y=5 9x+4y=-6 is the following system dependentinconsistent or does it have a unique solution? why is this so? x-8y=9 6x-48y=36
z = 3a + 4y Minimize 32 4y + 5z 2y + 8 Subject to 2y +2a 2 14 2 0 2 0 Preview at Minimum is Preview Preview z = 3a + 4y Minimize 32 4y + 5z 2y + 8 Subject to 2y +2a 2 14 2 0 2 0 Preview at Minimum is Preview Preview
linimize C- 2 +3y subject to 9r +4y 2 40, +4y 28, r,y20
Q25. Solve the linear programming problem. Minimize z = 11x + 6y + 7 subject to: x 20, x +y21. 0, y a. minimum: 7 b. minimum: 18 c. minimum: 24 d. minimum: 13
Minimize f(x,y) = x² + y² subject to 2x + 4y = 20. x=
(1 point) Find the minimum and maximum of the function z-6x - 4y subject to 6x-3y 15 6x +y < 49 What are the corner points of the feasible set? The minimum is and maximum is . Type "None" in the blank provided if the quantity does not exist.
Consider the following linear programming problem: Minimize 20X + 30Y Subject to: 2X + 4Y ≤ 800 6X + 3Y ≥ 300 X, Y ≥ 0 What is the optimum solution to this problem (X,Y)? A) (0,0) B) (50,0) C) (0,100) D) (400,0)