Solve the problem.A group of 12 friends goes bowling. How many different possibilities are there for the order in which they play if the youngest person is to bowl first?
A. 12
B. 39,916,800
C. 479,001,600
D. 11
Answer: B
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Use the theorem that relates the sum of degrees to the number of edges to determine the number of edges in the graph.A graph with 8 vertices, one of degree 4, three of degree 2, and four of degree 1.
A. 6 edges B. 5 edges C. 14 edges D. 7 edges
Solve the problem.A ball is thrown directly upward from the top of a building that is 128 feet high. The height of the ball after t seconds is given by the trinomial 
feet. Write this polynomial in factored form.
A. 16(t2 + 2t + 4) B. -16(t + 2)(t - 4) C. -16(t2 + 2t + 4) D. 16(t - 2)(t + 4)
Write the slope-intercept form of the equation for the line passing through the given pair of points.(9, -7) and (-9, 6)
A. y = 
x - 
B. y = - 
x - 
C. y = - 
x - 
D. y = 
x - 
Evaluate the algebraic expression under the given conditions.4(-6x - 2y) for x = -7, y = 6
A. -88 B. 224 C. 120 D. -6