Mathematics

Mathematics, 17.09.2019 01:30, ntangpricha

2/3(6c+-5) explain how to do the problem.

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Mathematics, 24.07.2019 10:30, senituliii

For each problem solve and graph the combined inequality state whether the combined inequality is a conjunction or a dis-junction and explain why. determine which letter is in the solution set to use in the code word. -4 ≤ x + 2 < 1 5x – 4 > 46 or 4x ≤ 3x + 6 10 ≤ 2x – 4 ≤ 20 6 – 2x ≤ 12 or 7 + 2x < -11 5 ≤ 2x + 1 ≤ 11 2/3x - 20 ≤ 16 or x/3 + 10 ≥ 32 10 < ¼ (x+1) ≤ 11 place the letters in the box from the problems. problem 1: problem 2: problem 3: problem 4: problem 5: problem 6: problem 7: the secret word is:

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English, 07.09.2019 18:10, areanna02

31 - 35. choose the correct sentence among a, b, c or d which has the samemeaning as the given one.31. i tried to explain the problem to you but you refused to listen.a. because you refused to listen to the problem i tried to explained.b. you didn't want to accept the problem.c. you refused to listen because i tried to explain the problem.d. you wouldn't let me explain the problem to you.

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Mathematics, 14.09.2019 02:10, janessa0804

Consider the following linear programming problem minimize subject to z= 1.01.01 - 22 - x1 + x2 > 0 – 21 – 12 > -3 $1.2 > 0 with (a) write the problem in standard form. (b) solve the problem in standard form graphically. also, • introduce appropriate slack or surplus variables and define the boundaries of the feasible region in your graphical representation. explain why slack variables are added and not subtracted from the left hand sides of the constraints. • indicate the shortest path to optimality. solve the problem manually using the simplex algorithm. determine the optimal solution x* and the optimal value z*. explain every step you make. in particular • how do you choose certain values to enter the basis? explain why. • how do you choose which variables should leave the basis? explain why. • how do you decide when to stop? explain why.

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Mathematics, 20.09.2019 16:30, jaylasmith884

Consider the following linear programming problem minimize subject to z= 1.01.01 - 22 - x1 + x2 > 0 – 21 – 12 > -3 $1.2 > 0 with (a) write the problem in standard form. (b) solve the problem in standard form graphically. also, • introduce appropriate slack or surplus variables and define the boundaries of the feasible region in your graphical representation. explain why slack variables are added and not subtracted from the left hand sides of the constraints. • indicate the shortest path to optimality. solve the problem manually using the simplex algorithm. determine the optimal solution x* and the optimal value z*. explain every step you make. in particular • how do you choose certain values to enter the basis? explain why. • how do you choose which variables should leave the basis? explain why. • how do you decide when to stop? explain why.

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