35. The position vectors of the points A and B are OA =2i + j- 4k,OB =-2i +4 j – 2k , a vector equation passing through A and B is A. r= 2i+j-4k + µ(4i +4j – 2k) B. r=-4i-3j+ 2k + µ(2i+ j– 4k) C. r=2i+j-4k+ u(-4i +3j+2k) D. r=-4i+3j- 2k + µ(2i + j – 4k)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 8E
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35

==-- --
4+2i
34. If z=
= a+ bi, then, z =
3-4i
1. 2
z =--+
A.
5 5
+-i
5 5
1
С.
5 5
1 2
Z=--+-i
5 5
D.
35. The position vectors of the points A and B are
OA= 2i + j- 4k, OB =-2i +4j – 2k, a vector equation passing through A and
B is
ATH
A. r= 2i+j-4k + µ(4i+4j–2k)
B. r=-4i -3j+2k+ µ(2i+j– 4k)
C. r= 2i+ j-4k + µ(-4i +3j+2k)
D. r=-4i+3j–2k+ µ(2i+ j- 4k)
B.
Transcribed Image Text:==-- -- 4+2i 34. If z= = a+ bi, then, z = 3-4i 1. 2 z =--+ A. 5 5 +-i 5 5 1 С. 5 5 1 2 Z=--+-i 5 5 D. 35. The position vectors of the points A and B are OA= 2i + j- 4k, OB =-2i +4j – 2k, a vector equation passing through A and B is ATH A. r= 2i+j-4k + µ(4i+4j–2k) B. r=-4i -3j+2k+ µ(2i+j– 4k) C. r= 2i+ j-4k + µ(-4i +3j+2k) D. r=-4i+3j–2k+ µ(2i+ j- 4k) B.
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