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What is the minimum number of intersection points a hyperbola and a circle could have? O A. 2 O B. 1 O C.3 O D.O
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What is the minimum number of intersection points a hyperbola and a circle could have? O A. 2 O B. 1 O C.3 O D.O

User John Stone
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1 Answer

4 votes

Answer:

D. 0

Step-by-step explanation:

A hyperbola is a two-sided open curve facing opposite directions. Both sides do not intersect each other.

Given the situation below:

The two will not intersect, thus, the minimum number of intersection points a hyperbola and a circle could have is 0.

The correct choice is 0.

What is the minimum number of intersection points a hyperbola and a circle could have-example-1
User Evan Darwin
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