Show that the lines L1 : x = 5 – t, y = 2t, z = 1+t and L2 : x = 1+ 2t, y = 3 – 4t, z = 5 – 2t are parallel and find the distance %3D between them. NOTE: Enter the exact answer. L1 and L2 are parallel because they are parallel to vectors vị and v2 that satisfy : Choose one - Choose one V1XV2 + 0 D = Vi = kv2 %3D V1•V2=0 ||

Show that the lines L1 : x = 5 – t, y = 2t, z = 1+t and L2 : x = 1+ 2t, y = 3 – 4t, z = 5 – 2t are parallel and find the distance %3D between them. NOTE: Enter the exact answer. L1 and L2 are parallel because they are parallel to vectors vị and v2 that satisfy : Choose one - Choose one V1XV2 + 0 D = Vi = kv2 %3D V1•V2=0 ||

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 20CM

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Similar questions

Consider the vector v=(1,3,0,4). Find u such that a u has the same direction as v and one-half of its length. b u has the direction opposite that of v and twice its length.
Take this test to review the material in Chapters 4and Chapters 5. After you are finished, check your work against the answers in the back of the book. Write w=(7,2,4) as a linear combination of the vectors v1, v2 and v3 if possible. v1=(2,1,0), v2=(1,1,0), v3=(0,0,6)

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