Note: Enter your answer and show all the steps that you use to solve this problem in the space provided. What are the values of each vertex in the objective function. p=5x+6y What is the maximum value?

To find the values of each vertex in the objective function, we need to graph the inequality constraints and locate the vertices of the feasible region. Since no inequality constraints are given, we can assume that the feasible region is the entire xy-plane.

To find the maximum value of the objective function, p=5x+6y, at each vertex, we will evaluate the objective function at each vertex and compare the values.

However, without any specific constraints or a feasible region given, we cannot determine the vertices of the feasible region or find the maximum value.

To find the values of each vertex in the objective function, we need to determine the coordinates of the vertices first. The vertices can be found by solving the system of equations formed by the constraints.

However, since no constraints are given in the problem, we can assume a feasible region for the objective function. Let's assume the feasible region to be the entire xy-plane.

Now, we can find the maximum value of the objective function p = 5x + 6y by considering the vertices of this assumed feasible region.

Since there are no specific vertices given, we can assume any values for x and y to find the maximum value.

Let's choose x = 0 and y = 0 as one possible vertex. Substituting these values into the objective function, we have:

p = 5(0) + 6(0)
p = 0 + 0
p = 0

So, when x = 0 and y = 0, the value of the objective function is 0.

Therefore, the maximum value of the objective function p = 5x + 6y is 0, assuming the feasible region to be the entire xy-plane.

To find the maximum value of the objective function, we need to determine the values of each vertex in the problem. The objective function is given as p = 5x + 6y.

However, you have not provided any constraints or the feasible region. The feasible region is the set of all potential solutions that satisfy the constraints of the problem. Without this information, it is not possible to find the vertices or determine the maximum value of the objective function.

If you can provide the constraints or any additional information, I would be happy to assist you further in finding the solution.