Final answer:
The student calculated the price per pound of the large bag of flour incorrectly by inverting the division operation. The correct cost per pound for the large bag is $0.159, which is cheaper than the small bag price of $0.39 per pound.
Step-by-step explanation:
The student's solution is incorrect. The correct way to compute the price per pound of the large bag is to divide the total price of the bag by its weight in pounds. Therefore, to calculate the cost per pound for the 44-pound bag of flour priced at $7, you divide $7 by 44 pounds. This calculation yields the correct cost per pound for the large bag of flour.
The correct calculation is as follows: $7 ÷ 44 pounds = $0.159 per pound (rounded to the nearest cent). This value is significantly less than the $0.39 per pound cost of the smaller 1-pound bag of flour. Hence, the correct option is B, implying that the large bag of flour offers a better price per pound compared to the small bag.
The student solution is incorrect. To compare the per pound cost for the large and small bags, we need to calculate the cost per pound for each bag. The student correctly divided the cost of the large bag by its weight, but their answer is in pounds per dollar instead of dollars per pound.
To get the correct answer, we need to invert their answer. The cost per pound for the large bag is $7 ÷ 44 = $0.1591. So, the per pound cost for the large bag is $0.16, which is less than the per pound cost of the small bag ($0.39).