(a) Find the quotient q and remainder r for f = 
and write f in the form f = q + 
. (b) Then state the end behavior model for f. f(x) = 
A. (a) f(x) = -3x3 - 10x + 4 - 
(b) q(x) = -3x3 - 10x + 4
B. (a) f(x) = -3x3 - 10x - 4 + 
(b) q(x) = -3x3 - 10x - 4
C. (a) f(x) = -3x3 - 10x + 4 + 
(b) q(x) = -3x3 - 10x + 4
D. (a) f(x) = -3x3 - 10x + 4 + 
(b) q(x) = -3x3 - 10x + 4
Answer: D
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Find an equation of the parabola described and state the two points that define the latus rectum.Focus at (0, 3); directrix the line y = -3
A. x2 = 12y; latus rectum: (6, 3) and (-6, 3) B. y2 = 16x; latus rectum: (7, 8) and (-7, 8) C. x2 = 16y; latus rectum: (8, 3) and (-8, 3) D. x2 = 12y; latus rectum: (3, 6) and (-3, 6)
Draw a sketch to represent the vector. Refer to the vectors pictured here. 
3d
A. 
B. 
Solve.m + 
= - 
A. m = 
B. m = - 
C. m = 
D. m = - 
Determine the x-intercepts of the graph of the quadratic equation.y = x2 - 4x + 7
A. none B. (4, 0) C. (2, 0), (-2, 0) D. (-4, 0)