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

Question

Quizplus · Accepted Answer

A hyperbola and a circle can intersect at 0, 1, 2, 3, or 4 points depending on their relative positions and sizes. It's possible for the circle to completely miss the hyperbola (0 intersections), touch it at one point (1 intersection), intersect at two points (2 intersections), or intersect each branch of the hyperbola once (3 or 4 intersections).

Solve -How Many Real Solutions Are Possible for a System 1,2,31,2,31,2,3

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