Level:
Project ID:
9000104801
Accepted:
1
Clonable:
0
Easy:
1
Consider the hyperbola
\[
xy = -1
\]
and a line \(p\)
parallel to one of the axes but not identical with this axis. Find the true statement.
The line \(p\)
has a unique intersection with the hyperbola.
The line \(p\)
has two intersections with the hyperbola.
The line \(p\)
does not have any intersection with the hyperbola.
We cannot draw any conclusion on the number of intersections of the line
\(p\) with
the hyperbola.