Knowing that the angular velocity of rod DE is a constant 20 rad/s clockwise, determine in the position shown (a) the angular accelera- tion of bar BD, (b) the angular acceleration of bar AB. 8 in. 10 in. E 6 in. 24 in.
Knowing that the angular velocity of rod DE is a constant 20 rad/s clockwise, determine in the position shown (a) the angular accelera- tion of bar BD, (b) the angular acceleration of bar AB. 8 in. 10 in. E 6 in. 24 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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
Transcribed Image Text:A
15.129 Knowing that the angular velocity of rod DE is a constant 20 rad/s
clockwise, determine in the position shown (a) the angular accelera-
tion of bar BD, (b) the angular acceleration of bar AB.
8 in.
В
10 in.
E
6 in.
24 in.-
Fig. P15.129 and P15.130
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Follow-up Question
If point C is the center of bar BD, why is CD measured as 24in and not sqrt(24^2 + 10^2)/2 or 24/2?
In other words, does converting absolute velocity to angular velocity using v = rw only work when the length r is perpendicular to v? It doesn't quite make sense to use 24 and not 24/2 in that case
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