Factor.y6 - 3yx3 + 5y3x4 - 47y6x3
A. y(y5 - 3x3 + 5y2x4 - 47y5x3)
B. yx3(y5 - 3 + 5y2x1 - 47y5)
C. y2(y5 - 3x2 + 5y2x3 - 47y5x2)
D. yx(y5 - 3x2 + 5y2x3 - 47y5x2)
Answer: A
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Determine how many components the graph has.
A. 4 B. 3 C. 1 D. 2
Find the area of the parallelogram.P1 (-3, 0, 1), P2 (2, 2, -2), P3 (2, -1, 2)
A. 
B. 6
C. 
D. 3
Solve the problem.The liquid portion of a diet is to provide at least 300 calories, 36 units of vitamin A, and 90 units of vitamin C daily. A cup of dietary drink X provides 60 calories, 12 units of vitamin A, and 10 units of vitamin C. A cup of dietary drink Y provides 60 calories, 6 units of vitamin A, and 30 units of vitamin C. Set up a system of linear inequalities that describes the minimum daily requirements for calories and vitamins. Let x = number of cups of dietary drink X, and y = number of cups of dietary drink Y. Write all the constraints as a system of linear inequalities.
A. 60x + 60y ? 300 12x + 6y > 36 10x + 30y ? 90 B. 60x + 60y ? 300 12x + 6y ? 36 10x + 30y ? 90 x ? 0 y ? 0 C. 60x + 60y > 300 12x + 6y > 36 10x + 30y > 90 x > 0 y > 0 D. 60x + 60y ? 300 12x + 6y ? 36 10x + 30y ? 90 x ? 0 y ? 0
Evaluate.
A. 
B. 42
C. 2!
D. 7