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Asymptotes of hyperbola are the lines that pass through __________ of the hyperbola
Center
conic
None
The slopes of the asymptotes of a hyperbola are:
Always positive
Always negative
Determined by the ratio of the conjugate axis to the transverse axis
The asymptotes of a hyperbola are:
Parallel to the x-axis
Parallel to the major axis
Lines that pass through the center and approach the branches
For a hyperbola with equation 36x2 - 49y2=1,what are the equations of the asymptotes?
y=67x and y=−67x
y=76x and y=−76x
y=36x and y=−36x
What are the asymptotes of a hyperbola?
Vertical lines passing through the center
Lines parallel to the transverse axis
Lines that approach the branches of the hyperbola
If the equation of a hyperbola is 9x2 -25y2=1, what are the slopes of the asymptotes?
35 and −35
259 and −259
925 and −925
The asymptotes of a hyperbola are determined by the:
Slope of the major axis
Slope of the minor axis
Ratio of the conjugate axis to the transverse axis
The asymptotes of a hyperbola are lines that:
Pass through the foci
Pass through the center and approach the branches
Are parallel to the x-axis
The equations of the asymptotes of a hyperbola are given by:
y=mx+b
y=mx
x=y
The slopes of the asymptotes of a hyperbola are determined by the ratio of:
Major axis to minor axis
Transverse axis to conjugate axis
Vertical axis to horizontal axis
It is done.