Show that the lines L₁ : x = 1 − t, y = 2t, z = 2 + 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. L₁ and L2 are parallel because they are parallel to vectors V₁ and V2 that satisfy : Choose one ▼ D= Choose one V₁xV20 V₁ = kV₂ V1 V2=0
Show that the lines L₁ : x = 1 − t, y = 2t, z = 2 + 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. L₁ and L2 are parallel because they are parallel to vectors V₁ and V2 that satisfy : Choose one ▼ D= Choose one V₁xV20 V₁ = kV₂ V1 V2=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
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DUE NOW. Please answer it correctly. The drop-down and the value or D. Thanks!
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