Solve.
-How many real solutions are possible for a system of equations whose graphs are a parabola and a hyperbola?
A) $0,1,2,3$, or 4 real solutions
B) $1,2,3$, or 4 real solutions
C) $0,1,2$, or 3 real solutions
D) 1,2 , or 3 real solutions

Question

Solve.
-How many real solutions are possible for a system of equations whose graphs are a parabola and a hyperbola? 
A) $0,1,2,3$, or 4 real solutions
B) $1,2,3$, or 4 real solutions
C) $0,1,2$, or 3 real solutions
D) 1,2 , or 3 real solutions

Quizplus · Accepted Answer

A parabola and a hyperbola can intersect at a maximum of 4 points because both are second-degree curves. They can also not intersect at all, intersect at one point (tangentially), two points, or three points, depending on their relative positions and orientations.

Solve -How Many Real Solutions Are Possible for a System 0,1,2,30,1,2,30,1,2,3

Solve
-How Many Real Solutions Are Possible for a System $0,1,2,3$