(b) (c) Given that a(x)=0, show that ã•(¯ × (c − ã))=ã ● (ã×b). Hence, given that à =< 1,2,-2 >, b =< 2,0,-1> and c =< m,3,1 >, find the value of m. (8 marks) The line, has a vector equation r = 3 i + a(2 i-3 j+k). Show that the line ₁ intersects with the line r = 2 j-4k+ ß(i+j+3 k ) and find the position vector
(b) (c) Given that a(x)=0, show that ã•(¯ × (c − ã))=ã ● (ã×b). Hence, given that à =< 1,2,-2 >, b =< 2,0,-1> and c =< m,3,1 >, find the value of m. (8 marks) The line, has a vector equation r = 3 i + a(2 i-3 j+k). Show that the line ₁ intersects with the line r = 2 j-4k+ ß(i+j+3 k ) and find the position vector
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
![(b)
(c)
Given that a (x)=0, show that ä• (b× (ē- ä)) = ä● (ä×b). Hence, given that
à =< 1,2,-2 >, b =< 2,0,-1> and =< m,3,1 >, find the value of m.
(8 marks)
The line, has a vector equation r = 3 i + a(2 i-3 j+k). Show that the line ₁
intersects with the line r = 2 j-4k+ ß(i+j+3k ) and find the position vector](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6978f73e-9fd1-41dc-b758-a571b7e91732%2F40b6c69d-c190-44de-bcfd-692297c6343d%2Fvtfwz9r_processed.jpeg&w=3840&q=75)
Transcribed Image Text:(b)
(c)
Given that a (x)=0, show that ä• (b× (ē- ä)) = ä● (ä×b). Hence, given that
à =< 1,2,-2 >, b =< 2,0,-1> and =< m,3,1 >, find the value of m.
(8 marks)
The line, has a vector equation r = 3 i + a(2 i-3 j+k). Show that the line ₁
intersects with the line r = 2 j-4k+ ß(i+j+3k ) and find the position vector
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