Classical Dynamics of Particles and Systems
5th Edition
ISBN:9780534408961
Author:Stephen T. Thornton, Jerry B. Marion
Publisher:Stephen T. Thornton, Jerry B. Marion
Chapter1: Matrices, Vectors, And Vector Calculus
Section: Chapter Questions
Problem 1.11P
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Question
![2- if à = 3i – j - 4k, B = -2i + 4j – 3k, Č = i + 2j – k, D = ai – 3j – 3k
find :
(a) 2Ã – B + 30
(b) JÄ + B + č|
(c) Ả × B
(d) B · Č
(e) Ả · B × ở
(f) Ả × (B x č)
(8) (Ả x B) × ở
%3D
|
(h) angle between Å · C
(i) value of 1 that makes the vectors D· C orthogonal.
(i) The area of a parallelogram that B · C are Two adjacent sides on it.
(k) value of 1 that makes the vectors D· A orthogonal.
(h) the component of A in direction of B.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F931cf650-fcef-453c-aa99-d5633f500aa5%2Fecd0e38c-7591-4c32-9dfa-1afcfe21ea0b%2F7q46foh_processed.png&w=3840&q=75)
Transcribed Image Text:2- if à = 3i – j - 4k, B = -2i + 4j – 3k, Č = i + 2j – k, D = ai – 3j – 3k
find :
(a) 2Ã – B + 30
(b) JÄ + B + č|
(c) Ả × B
(d) B · Č
(e) Ả · B × ở
(f) Ả × (B x č)
(8) (Ả x B) × ở
%3D
|
(h) angle between Å · C
(i) value of 1 that makes the vectors D· C orthogonal.
(i) The area of a parallelogram that B · C are Two adjacent sides on it.
(k) value of 1 that makes the vectors D· A orthogonal.
(h) the component of A in direction of B.
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