In Problems 1-8, (A) Introduce slack, surplus, and artificial variables and form the modified problem. (B) Write the preliminary simplex tableau for the modified problem and the initial simplex tableau. (C) Find the optimal solution of the modified problem by applying the simplex method to the initial simplex tableau. (D) Find the optimal solution of the original problem, if it exists. Maximize P = 5 x 1 + 10 x 2 subject to x 1 + x 2 ≤ 3 2 x 1 + 3 x 2 ≥ 12 x 1 , x 2 ≥ 0
In Problems 1-8, (A) Introduce slack, surplus, and artificial variables and form the modified problem. (B) Write the preliminary simplex tableau for the modified problem and the initial simplex tableau. (C) Find the optimal solution of the modified problem by applying the simplex method to the initial simplex tableau. (D) Find the optimal solution of the original problem, if it exists. Maximize P = 5 x 1 + 10 x 2 subject to x 1 + x 2 ≤ 3 2 x 1 + 3 x 2 ≥ 12 x 1 , x 2 ≥ 0
Solution Summary: The author explains the modified problem for the linear programming problem by introducing slack, surplus, and artificial variables.
A tank contains 60 kg of salt and 2000 L of water. Pure water enters a tank at the rate 8 L/min. The
solution is mixed and drains from the tank at the rate 11 L/min.
Let y be the number of kg of salt in the tank after t minutes.
The differential equation for this situation would be:
dy
dt
y(0) =
Simplify the below expression.
3 - (-7)
Solve the initial value problem:
y= 0.05y + 5
y(0) = 100
y(t) =
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