Select the correct answer from each drop-down menu. a farmer plans to grow apples on part of his land and peaches on another. he can afford a maximum of 54 acres of land for the two. in the summer, the apple orchard will require 3,000 gallons of water per acre each day, and the peach orchard will require 800 gallons of water per acre each day. however, his irrigation system can deliver a maximum of 80,000 gallons a day. from the apple orchard, he expects to earn a profit of $3,400 per acre each year. from the peach orchard, he expects a profit of $1,600 per acre each year. what division of land will maximize his expected profit? one of the graphs below shows the system of inequalities that represents this situation with its solution region shown as the overlap of the shaded regions. answer the following questions. which graph shows the inequality that represents this situation with the solution region shown as the overlap of the shaded regions? (graph a, graph b, graph c, graph d) will the farmer be able to maximize his profits if the apple orchard takes up 30 acres and the peach orchard takes up 20 acres? (yes, no), because the point (30,20) lies (inside, outside) the solution region.