Show that the lines L1 : x = 3 – t, y = 2t, z = 3+t and L2 : x = 1+ 3t, y = 3 – 6t, z = 5 – 3t are parallel and find the distance - between them. NOTE: Enter the exact answer. Lị and L2 are parallel because they are parallel to vectors vị and v2 that satisfy : Choose one ▼ Choose one Vi = kv2 D V1 V2=0 V1XV2 ± 0
Show that the lines L1 : x = 3 – t, y = 2t, z = 3+t and L2 : x = 1+ 3t, y = 3 – 6t, z = 5 – 3t are parallel and find the distance - between them. NOTE: Enter the exact answer. Lị and L2 are parallel because they are parallel to vectors vị and v2 that satisfy : Choose one ▼ Choose one Vi = kv2 D V1 V2=0 V1XV2 ± 0
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 16E
Related questions
Question
Show that the lines L1: x=3-t, y=2t, z=3+t and L2: x=1+3t, y=3-6t, z=5-3t are parallel and find the distance between them.
L1 and L2 are parallel because they are parallel to
![Show that the lines L1 : x = 3 – t, y = 2t, z = 3+t and
L2 : x = 1+ 3t, y = 3 – 6t, z = 5 – 3t are parallel and find the distance
-
between them.
NOTE: Enter the exact answer.
Lị and L2 are parallel because they are parallel to vectors vị and v2
that satisfy :
Choose one ▼
Choose one
Vi = kv2
D
V1 V2=0
V1XV2 ± 0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb0a135b6-1dc7-424e-a632-dd00b420925a%2Fbb0399e4-f3ee-47c3-9772-17a90f0d09bc%2F1clb04_processed.png&w=3840&q=75)
Transcribed Image Text:Show that the lines L1 : x = 3 – t, y = 2t, z = 3+t and
L2 : x = 1+ 3t, y = 3 – 6t, z = 5 – 3t are parallel and find the distance
-
between them.
NOTE: Enter the exact answer.
Lị and L2 are parallel because they are parallel to vectors vị and v2
that satisfy :
Choose one ▼
Choose one
Vi = kv2
D
V1 V2=0
V1XV2 ± 0
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