At the instant the displacement of a 2.00 kg object relative to the origin is = (2.00 m) + (4.00 m) - (3.00 m) k, its velocity is = (2.61 m/s) ! + (1.57 m/s) + (6.37 m/s) k and it is subject to a force = (1.47 N) I - (8.39 N) i + (8.16 N) k. Find the torque about the origin acting on the object ((g), (h) and (i) for i and components respectively), and (j) the angle between the velocity of the object and the force acting on the object. (a) Numbel 0.735 Units m/s^2 (b) Numbel -4.195 Units [m/s^2 (c) Numbel 4.08 Units m/s^2 (d) Numbel 60.38 Units kg-m^2/s v (e) Numbel Units kg-m^2/s v -41.14 (f) Numbel -14.6 Units Tkg-m^2/s (g) Numberx Units x (h) Number Units x

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Chapter1: Units, Trigonometry. And Vectors
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d
At the instant the displacement of a 2.00 kg object relative to the origin is
= (2.00 m)
+ (4.00 m) - (3.00 m) K, its velocity is
(2.61 m/s)
+ (1.57 m/s) + (6.37 m/s)
%D
F
and it is subject to a force
= (1.47 N)
- (8.39 N)
+ (8.16 N) K . Find
%D
the torque about the origin acting on the object ((g), (h) and (i) for ,
and
components respectively), and (j) the angle between the velocity of the object and the force acting on the object.
(a) Numbel
Units
m/s^2
0.735
(b) NumbelM
Units
m/s^2
-4.195
(c) Numbe
Units
4.08
m/s^2
Units
kg-m^2/s ♥
(d) Numbel-
60.38
Units
kg-m^2/s ♥
(e) NumbelM
|-41.14
Units
[kg-m^2/s
(f) Numbel
-14.6
(g) Numberx
Units X
(h) Number
Units x
Transcribed Image Text:d At the instant the displacement of a 2.00 kg object relative to the origin is = (2.00 m) + (4.00 m) - (3.00 m) K, its velocity is (2.61 m/s) + (1.57 m/s) + (6.37 m/s) %D F and it is subject to a force = (1.47 N) - (8.39 N) + (8.16 N) K . Find %D the torque about the origin acting on the object ((g), (h) and (i) for , and components respectively), and (j) the angle between the velocity of the object and the force acting on the object. (a) Numbel Units m/s^2 0.735 (b) NumbelM Units m/s^2 -4.195 (c) Numbe Units 4.08 m/s^2 Units kg-m^2/s ♥ (d) Numbel- 60.38 Units kg-m^2/s ♥ (e) NumbelM |-41.14 Units [kg-m^2/s (f) Numbel -14.6 (g) Numberx Units X (h) Number Units x
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