Find the center, transverse axis, vertices, foci, and the equations of the asymptotes of the hyperbola.x2 - 25y2 - 6x + 50y - 41 = 0
A. center: (1, 3)
transverse axis: y = 3
vertices: (-4, 3) and (6, 3)
foci: (1 - 
, 3) and (1 + 
, 3)
asymptotes: y - 3 = - 
(x - 1) and y - 3 = 
(x - 1)
B. center at (3, 1)
transverse axis: x = 3
vertices: (3, -4) and (3, 6)
foci: (3, 1 - 
) and (3, 1 + 
)
asymptotes: y + 1 = - 5(x + 3) and y + 1 = 5(x + 3)
C. center: (3, 1)
transverse axis: y = 1
vertices: (2, 1) and (4, 1)
foci: (3 - 
, 1) and (3 + 
, 1)
asymptotes: y - 1 = - 5(x - 3) and y - 1 = 5(x - 3)
D. center: (3, 1)
transverse axis: y = 1
vertices: (-2, 1) and (8, 1)
foci: (3 - 
, 1) and (3 + 
, 1)
asymptotes: y - 1 = - 
(x - 3) and y - 1 = 
(x - 3)
Answer: D
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A. Not a polynomial function. B. Degree: 15; leading coefficient: 7 C. Degree: 8; leading coefficient: 15 D. Degree: 7; leading coefficient: 15
Simplify the expression. Write the result without using negative exponents. (Assume all variables represent nonzero real numbers.)
A. t-5
B. 
C. t3
D. 
Use the graph to determine the x- and y-intercepts.
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