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EE Can a unique circle be constructed from three nonlinear polnts? Complete the explanation. The three polnts form a triangle. The center of the circle is the intersection of the (select) equidistant from the (select) (select) v is the radius of the circle. The circle iIs (select) of the sides of the triangle, which intersect in one point. This point is v of the triangle. The distance from the point to one of the v the triangle.

EE Can a unique circle be constructed from three nonlinear polnts? Complete the explanation. The three polnts form a triangle. The center of the circle is the intersection of the (select) equidistant from the (select) (select) v is the radius of the circle. The circle iIs (select) of the sides of the triangle, which intersect in one point. This point is v of the triangle. The distance from the point to one of the v the triangle.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 73E
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Can a unique clrcle be constructed from three nonlinear polnts? Complete the explanatlon. The three points form a triangle. The center of the circle is the Intersection of the (select) equidistant from the (select) (select) v is the radius of the circle. The circle is (select) v of the sides of the triangle, which intersect in one point. This point is v of the triangle. The distance from the point to one of the v the triangle.
Transcribed Image Text:Can a unique clrcle be constructed from three nonlinear polnts? Complete the explanatlon. The three points form a triangle. The center of the circle is the Intersection of the (select) equidistant from the (select) (select) v is the radius of the circle. The circle is (select) v of the sides of the triangle, which intersect in one point. This point is v of the triangle. The distance from the point to one of the v the triangle.
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