The Marketing Club at your college has decided to raise funds by selling three types of T-shirt: one with a single-color "ordinary" design, one with a two-color "fancy" design, and one with a three-color "very fancy" design. The club feels that it can sell up to 400 T-shirts. "Ordinary" T-shirts will cost the club $6 each, "fancy" T-shirts $8 each, and "very fancy" T-shirts $10 each, and the club has a total purchasing budget of $4,000. It will sell "ordinary" T-shirts at a profit of $4 each, "fancy" T-shirts at a profit of $5 each, and "very fancy" T-shirts at a profit of $4 each. How many of each kind of T-shirt should the club order to maximize profit? What is the maximum profit the club can make?
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A. the club should order 400 "ordinary" T-shirts, no "fancy" T-shirts and no "very fancy" T-shirts, the profit is $2,000
B. the club should order no "ordinary" T-shirts, 400 "fancy" T-shirts and no "very fancy" T-shirts, the profit is $2,000
C. the club should order no "ordinary" T-shirts, no "fancy" T-shirts and 400 "very fancy" T-shirts, the profit is $4,000
D. the club should order no "ordinary" T-shirts, no "fancy" T-shirts and 400 "very fancy" T-shirts, the profit is $2,000
E. the club should order no "ordinary" T-shirts, 400 "fancy" T-shirts and no "very fancy" T-shirts, the profit is $4,000
Answer: B
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