Using the graph of the hyperbola, determine the coordinates of the vertices and foci, and the equations of the asymptotes.
A. Vertices (0, 0) and (0, 4), foci (0, 2 ± 2
), asymptotes y = 
x + 2 and y = - 
x + 2
B. Vertices (±4, 2), foci (0, 2 ± 2
), asymptotes y = 
x + 2 and y = - 
x + 2
C. Vertices (0, 0) and (0, 4), foci (±4, 2), asymptotes y = x + 2 and y = -x + 2
D. Vertices (0, 0) and (0, 4), foci (0, 2 ± 2
), asymptotes y = x + 2 and y = -x + 2
Answer: A
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Use the table to write a table of values for f-1(x). State the domain and range for f and for f-1.
A. 
Domain of f = Range of f-1 = {1, 15, -10}
Range of f = Domain of f-1 = {2, -16}
B. No inverse function exists.
C. 
Domain of f = Range of f-1 = {2, 15, -10}
Range of f = Domain of f-1 = {-15, 1, -16}
D. 
Domain of f = Range of f-1 = {2, 15, 1}
Range of f = Domain of f-1 = {-15, -10, -16}