Let* be the angle between the vectors ₁ and ₂. Let be the angle between the lines l₁ and ₂. We have cos (0*) = and 0* = 0= V₁ V2 ||v₁|||||v₂||| (in radian) (in radian) (write the numerical value of ₁2, ||₁||and||₂||)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 13E
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The lines are intersecting but not parallel. L1=(3,-4,-2) and L2=(3,-4,-2), which is also their point of intersection.
15
P₂ =
P2
√2
=
(7,2,1)
(-7,-14,-8)
(5,5,3)
Transcribed Image Text:15 P₂ = P2 √2 = (7,2,1) (-7,-14,-8) (5,5,3)
Let * be the angle between the vectors ₁ and ₂.
Let be the angle between the lines ₁ and ₂.
We have
cos (0*)
and
0* =
0 =
V₁ V₂
●
||₁||||₂|||
00
(in radian)
(in radian)
(write the numerical value of ₁2 ||₁||and||₂||)
●
Transcribed Image Text:Let * be the angle between the vectors ₁ and ₂. Let be the angle between the lines ₁ and ₂. We have cos (0*) and 0* = 0 = V₁ V₂ ● ||₁||||₂||| 00 (in radian) (in radian) (write the numerical value of ₁2 ||₁||and||₂||) ●
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