The amazing quadrilateral property—with coordinates Prove the quadrilateral property, assuming the coordinates of P, Q, R, and S are P(x1, y1, 0), Q(x2, y2, 0), R(x3, y3, 0), and S(x4, y4, z4), where we assume P, Q, and R lie in the xy-plane without loss of generality.

Name: The amazing quadrilateral property—with coordinates Prove the quadrila
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Description: The amazing quadrilateral property—with coordinates Prove the quadrilateral property, assuming the coordinates of P, Q, R, and S are P(x1, y1, 0), Q(x2, y2, 0), R(x3, y3, 0), and S(x4, y4, z4), where we assume P, Q, and R lie in the xy-plane without

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Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.3: Lines

Problem 74E

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The amazing quadrilateral property—with coordinates Prove the quadrilateral property, assuming the coordinates of P, Q, R, and S are P(x₁, y₁, 0), Q(x₂, y₂, 0), R(x₃, y₃, 0), and S(x₄, y₄, z₄), where we assume P, Q, and R lie in the xy-plane without loss of generality.

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It is given that the co-ordinates are $P (x_{1}, y_{1}, 0), Q (x_{2}, y_{2}, 0), R (x_{3}, y_{3}, 0) a n d S (x_{4}, y_{4}, z_{4})$

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