Use the following problem statement to answer questions A-C.

A company produces custom-blended whiskey. A particular blend consists of rye and bourbon whiskey. The company has received an order for a minimum of 400 gallons of the custom blend. The customer specified that the order must contain at least 30% rye and not more than 250 gallons of bourbon. The customer also specified that the blend should be mixed in the ratio of three parts rye to two parts bourbon. The company can produce less than 500 gallons regardless of the blend. The distillery companys cost per gallon is $1 for rye and $3 for bourbon. The company wants to determine the blend mix that will meet customer requirements and minimize total cost. [Note: X1 = no. of gallons of rye. X2 = no. of gallons of bourbon]

A: Which of the following objective functions is correct?

Group of answer choices

Min Z = X1 + 3X2

Max Z = 3X1 + X2

Min Z < 3X1 + X2

B: Which of the following constraints is correct?

Group of answer choices

X1 0.3(X1 + X2)

X2 0.3(X1 + X2)

X1 > 0.3(400)

C:

Which of the following constraints is correct?

Group of answer choices

3X1 = 2X2

2X1 = 3X2

3X1 2X2