Find the vertex, focus, and directrix of the parabola with the given equation.(x + 4)2 = -16(y + 3)
A. vertex: (4, 3)
focus: (4, -1)
directrix: y = 7
B. vertex: (-4, -3)
focus: (-4, -7)
directrix: y = 1
C. vertex: (-3, -4)
focus: (-3, -8)
directrix: y = 0
D. vertex: (-4, -3)
focus: (-4, 1)
directrix: x = -7
Answer: B
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Match the polynomial function with the graph.y = -x4 + 0.5x3 + 15.5x2 - 13x - 16
A. 
B. 
C. 
D. 
Simplify using the order of operations.-
+ 40 ÷ (7 - (-3)) - 43
A. -125
B. -89
C. - 
D. -31
Find the center, transverse axis, vertices, foci, and asymptotes of the hyperbola.
- 
= 1
A. center at (0, 0)
transverse axis is y-axis
vertices: (0, -5), (0, 5)
foci: (- 5
, 0), (5
, 0)
asymptotes of y = - 
x and y = 
x
B. center at (0, 0)
transverse axis is y-axis
vertices: (0, -5), (0, 5)
foci: (0, - 5
), (0, 5
)
asymptotes of y = - 
x and y = 
x
C. center at (0, 0)
transverse axis is y-axis
vertices: (-5, 0), (5, 0)
foci: (-10, 0), (10, 0)
asymptotes of y = - 
x and y = 
x
D. center at (0, 0)
transverse axis is x-axis
vertices: (-10, 0), (10, 0)
foci: (- 5
, 0), (5
, 0)
asymptotes of y = - 
x and y = 
x
Find the zeros for the polynomial function and give the multiplicity for each zero. State whether the graph crosses the x-axis or touches the x-axis and turns around, at each zero.f(x) = 2(x2 + 4)(x - 2)2
A. 2, multiplicity 2, touches the x-axis and turns around B. -4, multiplicity 1, crosses the x-axis; 2, multiplicity 2, touches the x-axis and turns around. C. 2, multiplicity 2, crosses the x-axis D. -4, multiplicity 1, crosses the x-axis; 2, multiplicity 2, crosses the x-axis