j+ k Ib.in. a) Calculate the cross product MA b) Calculate a unit length vector directed from point A to Point B. AAB = c) Calculate the projection of the moment vector onto the line. MAB=L d) Write the projected moment in full component form. MAB= = TAC X FcD %3D Ib.in. k lb.in.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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2

Given the force vector FCD = -2 i- 2j+ 4 k lb applied at the point Cwhere the position of point Cwith respect to point A is rẠC = 5 i+
1j-1k in. and a line through the two points A =(-2,-2, 0) andB (-2, 2, 1) as shown determine the projection of the moment onto the
line.
Transcribed Image Text:Given the force vector FCD = -2 i- 2j+ 4 k lb applied at the point Cwhere the position of point Cwith respect to point A is rẠC = 5 i+ 1j-1k in. and a line through the two points A =(-2,-2, 0) andB (-2, 2, 1) as shown determine the projection of the moment onto the line.
k lb.in.
a) Calculate the cross product MA
b) Calculate a unit length vector directed from point A to Point B.
AAB
C) Calculate the projection of the moment vector onto the line.
MAB =
d) Write the projected moment in full component form.
=E
TAC X FCD
Ibin.
MAB
|k lb.in.
Transcribed Image Text:k lb.in. a) Calculate the cross product MA b) Calculate a unit length vector directed from point A to Point B. AAB C) Calculate the projection of the moment vector onto the line. MAB = d) Write the projected moment in full component form. =E TAC X FCD Ibin. MAB |k lb.in.
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