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samplex Problem1: Solve the following problem using simplex method: Max. z = 2 x1 + x2 – 3x3 + 5x4 S.t. X; + 7x2 + 3x3 + 7x, 46 (1) 3x1 - x2 + x3 + 2x, 38 .(2) 2xy + 3x2 - x3 + x4 S 10 (3) E. Non-neg. x > 0, x2 > 0, X3 > 0,44 20 Problem2: Solve the following problem using big M method: Max. Z = 2x1 + x2 + 3x3 s.t. *+...
Solve the following differential equations. 10. Solve the following differential equations. (a) (x2 - y2) 2 = ry (c) y" – y' cot = cot x (d) - 2y = 23
Use the Gauss-Jordan method to solve the following system of equations. 7x - 2y = 5 28x - 8y = 20 Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. The solution is_______ B. There are infinitely many solutions. The solution is (_______ ,y), where y is any real number.C. There is no solution.
Solve the following standard LP problem using branch and bound technique: Maximize Z = 10x, + 30x2 + 20x3 + 20x4 + 10x5 subject to the constraints: 8x, +12x2 +x3 + 8x, +2x, s15 9x, +7x2 +4x3 +10x4 +5x, S 20 x,+x2+ 8x3 +3x4 + 7x, 311 2. x, = 0or1 Maximize Z = 10x, + 30x2 + 20x3 + 20x4 + 10x5 subject to the constraints: 8x, +12x2 +x3 + 8x, +2x, s15 9x, +7x2 +4x3 +10x4 +5x, S...
16 pts. 12. (a) Simplif 7x2 +15x+2 Simplify x? 49x2 -1 .7x?-X (b) For f(x) = +*+12 and g(x)= v16, find (x)= $(x)=g(x)
Solve using MATLAB solve for xi and x2 in the following set of equations -x, + 2x2 = e-x2 solve for xi and x2 in the following set of equations -x, + 2x2 = e-x2
Solve the following differential equations (a) dy – (1 – x2)(1+y?) (b) (2xy + 1) + (x2 + 3y2) dy = 0 (c) com + 4y= 22
Please help with each box of the problem. EXAMPLE 5 Evaluate 7x2 - 6x + 16 x3 + 4x dx. Since x3 + 4x = x(x2 + 4) can't be factored further, we SOLUTION write А. Bx + C 7x² - 6x + 16 x(x2 + 4) + Multiplying by x(x2 + 4), we have 7x2 - 6x + 16 = A(x2 + 4) + + Cx + 4A. Equating coefficients, we obtain A + B = 7 C =...
Q.#2 Please solve the following equations. a) 31-5x) et Final Answer b)-1(x2 - 1)2 = 2 In V2x2 – 3x+1 Final Answer
1. Solve the following LP problem. Solve graphically. Maximize profit = 9x1+ 7x2 Subject to:2x1+ 1x2≤40 x1 + 3x2≤30 x1, x2≥0