In Exploration 2.2.1, you graphed a quadratic function with complex roots. When you graphed this quadratic and its complex parabola, what was the relationship between the parabola in the real plane and the parabola in the complex plane? They opened in opposite directions and were parallel to one another. They opened in opposite directions and were perpendicular to one another. They opened in same direction and were parallel to one another. They opened in same direction and were perpendicular to one another.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.1: Parabolas
Problem 33E
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In Exploration 2.2.1, you graphed a quadratic function with complex roots. When you graphed this
quadratic and its complex parabola, what was the relationship between the parabola in the real
plane and the parabola in the complex plane?
They opened in opposite directions and were parallel to one another.
They opened in opposite directions and were perpendicular to one another.
They opened in same direction and were parallel to one another.
O They opened in same direction and were perpendicular to one another.
Transcribed Image Text:Question 2 In Exploration 2.2.1, you graphed a quadratic function with complex roots. When you graphed this quadratic and its complex parabola, what was the relationship between the parabola in the real plane and the parabola in the complex plane? They opened in opposite directions and were parallel to one another. They opened in opposite directions and were perpendicular to one another. They opened in same direction and were parallel to one another. O They opened in same direction and were perpendicular to one another.
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