A manufacturing company wants to maximize profits on products A, B, and C. The profit margin is $3 for A, $6 for B, and $15 for C. The production requirements and departmental capacities are as follows:
What are the constants in the model?
A. 30,000, 38,000, 28,000
B. 3, 6, 15
C. 1, 2, 2
D. 2, 3, 3
Answer: A
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Write an equation of the line through the given point with the given slope. Write the equation in slope-intercept form.(2, 4); m = -
A. y = - x -
B. y = - x +
C. y = - x -
D. y = - x +
Find the remaining zeros of a polynomial with real coefficients and having the specified degree and zeros.Degree 3; zeros: -2, 2 - 5i
A. 2, 2 + 5i B. -2 + 5i C. 2, -2 + 5i D. 2 + 5i
Set up the linear programming problem.Mrs. White wants to crochet hats and afghans for a church fundraising bazaar. She needs 7 hours to make a hat and 2 hours to make an afghan, and she has no more than 56 hours available. She has material for no more than 13 items, and she wants to make at least two afghans. Let x = the number of hats she makes and y = the number of afghans she makes. Write a system of inequalities that describes these constraints.
A. 7x + 2y ? 56 x + y ? 13 x ? 2 B. 7x + 2y ? 56 x + y ? 13 y ? 2 C. 2x + 7y ? 56 x + y ? 13 x ? 2 D. 7x + 2y ? 56 x + y ? 13 y ? 2
Solve.The sum of three consecutive integers is 579. Find the numbers.
A. 191, 193, 195 B. 192, 193, 194 C. 191, 192, 193 D. 193, 194, 195