Find the coordinates of a point P on the line and a vector v parallel to the line x = 3 - 5t, y = -1 + 2t, z = -2O P(-3, 1, 2), V = (5,– 2,0>O P(-5, 2, 0), V = (3, – 1, 2>%3DO P(3, -1, -2), V = (-5, 2, 0)O P(5, -2, 0), V = (-3, 1, – 2>A Moving to the next question prevents changes to this answer.

This is a problem related to vector. Based on the general concept and formula we will answer the…

Find the coordinates of a point P on the line and a vector v parallel to the line x = 3 - 5t, y = -1 + 2t, z = -2 O P(-3, 1, 2), V = (5, – 2, 0) O P(-5, 2, 0), V = <3, – 1, 2> O P(3, -1, -2), V = <-5, 2, 0> O P(5, -2, 0), V = <-3, 1, – 2>

Find the coordinates of a point P on the line and a vector v parallel to the line x = 3 - 5t, y = -1 + 2t, z = -2 O P(-3, 1, 2), V = (5, – 2, 0) O P(-5, 2, 0), V = <3, – 1, 2> O P(3, -1, -2), V = <-5, 2, 0> O P(5, -2, 0), V = <-3, 1, – 2>

Elementary Linear Algebra (MindTap Course List)

8th Edition

ISBN:9781305658004

Author:Ron Larson

Publisher:Ron Larson

Chapter5: Inner Product Spaces

Section5.CM: Cumulative Review

Problem 12CM

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Question

Find the coordinates of a point P on the line and a vector v parallel to the line x = 3 - 5t, y = -1 + 2t, z = -2
O P(-3, 1, 2), V = (5,– 2,0>
O P(-5, 2, 0), V = (3, – 1, 2>
%3D
O P(3, -1, -2), V = (-5, 2, 0)
O P(5, -2, 0), V = (-3, 1, – 2>
A Moving to the next question prevents changes to this answer.

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