Solve the problem.The material for the bottom of a rectangular box costs $3 per square foot while the material for the sides and top costs $1 per square foot. Find the greatest capacity such a box can have if the total amount available for material is $12.
A. 1 ft3
B. 4 ft3
C. 3 ft3
D. 2 ft3
Answer: D
Mathematics
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Find the indicated maximum or minimum values by the linear programming method. The constraints are shown below the objective function.Minimum C:C = 6x + 2yx ? 0, y ? 0x + y ? 42x + y ? 6
A. 16 B. 24 C. 12 D. 8
Mathematics
Rewrite the expression using the Distributive Property and simplify the result.-3 ? (-8y + 4)
A. -8y - 12 B. 24y + 12 C. 24y - 12 D. 24y + 4
Mathematics
Determine the truth value for the simple statement. Then use these truth values to determine the truth value of the compound statement. Use the chart or graph when provided.9 + 8 = 20 - 3 and 36 ÷ 3 = 6 + 2
A. True B. False
Mathematics
Find any numbers for which the rational expression is undefined.
A. x = -25
B. x = -5
C. x = 0, x = - 
D. none
Mathematics