To find: Sketch five different examples of two conics that intersect in exactly four points
The sketches are given.
Given information:
The conics are hyperbola, parabola,
1.Fist sketch is when a parabola is intersected by a hyperbola is given below:
2.If a circle is intersected by the hyperbola then there are four points of intersection.
Sketch is given below:
The circle is intersected at four points
3. If the ellipse is intersected by the hyperbola it gives four points of intersection.
It can be seen that there are four points of intersection.
4. Intersection of ellipse and circle gives four points of intersection.
There are four points of intersection.
5.If a parabola and a circle intersect each other they will also intersect at four points.
Chapter 8 Solutions
Holt Mcdougal Larson Algebra 2: Student Edition 2012
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