The three fixed vertices of a parallelogram are A(a1,a2), B(b1,b2) and C(c1,c2). If the area of triangle ABC is 2017 sq units, find the area of triangle that can be formed by the 3 possible 4th vertex of the parallelogram
The three fixed vertices of a parallelogram are A(a1,a2), B(b1,b2) and C(c1,c2). If the area of triangle ABC is 2017 sq units, find the area of triangle that can be formed by the 3 possible 4th vertex of the parallelogram
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 11E
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The three fixed vertices of a parallelogram are A(a1,a2), B(b1,b2) and C(c1,c2). If the area of triangle ABC is 2017 sq units, find the area of triangle that can be formed by the 3 possible 4th vertex of the parallelogram.
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