Essay
A farmer plans to plant two crops, A and B. The cost of cultivating crop A is $40/acre, whereas that of crop B is $60/acre. The farmer has a maximum of $7,400 available for land cultivation. Each acre of crop A requires 20 labor-hours, and each acre of crop B requires 25 labor-hours. The farmer has a maximum of 3,300 labor-hours available. If he expects to make a profit of $100/acre on crop A and $140/acre on crop B, how many acres of each crop should he plant in order to maximize his profit?
__________ acres of crop A, __________ acres of crop B
What is the optimal profit? $ __________
Correct Answer:

Verified
Correct Answer:
Verified
Q45: Determine graphically the solution set for the
Q46: Formulate but do not solve the following
Q47: Solve the linear programming problem by the
Q48: D11etermine graphically the solution set for the
Q49: Write a system of linear inequalities that
Q51: Solve the linear programming problem by the
Q52: Write a system of linear inequalities that
Q53: Determine graphically the solution set for the
Q54: Determine graphically the solution set for the
Q55: Find the graphical solution of the inequality.