11 Find the equation for the plane through the points Po(3,4,2), Q,(- 1,0, - 1), and R,(-1, - 3,0).Using a coefficient of - 13 for x, the equation of the plane is(Type an equation.)

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Description: 11 Find the equation for the plane through the points Po(3,4,2), Q,(- 1,0, - 1), and R,(-1, - 3,0).Using a coefficient of - 13 for x, the equation of the plane is(Type an equation.)

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Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Find the equation for the plane through the points Po(3,4,2), Q,(- 1,0, - 1), and R,(-1, - 3,0).
Using a coefficient of - 13 for x, the equation of the plane is
(Type an equation.)

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we have to find the equation of a plane passing through the points $P_{0} (3, 4, 2), Q_{0} (- 1, 0, - 1) a n d R_{0} (- 1, - 3, 0)$ by using the formula

$|\begin{matrix} x - x_{A} & y - y_{A} & z - z_{A} \\ x_{B} - x_{A} & y_{B} - y_{A} & z_{B} - z_{A} \\ x_{C} - x_{A} & y_{C} - y_{A} & z_{C} - z_{A} \end{matrix}| = 0$

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