5. Torque i is defined by the cross product between a position vector ỉ and a force vector F. The figure below shows a force F at a location described byỉ. Both F and 7 lie in the plane of the board and therefore do not point into or out of the board. A Cartesian coordinate system has been chosen for you. Use the figure to perform the following exercises. |7| = 5 m そ=FxF | = 20 N e = 42° a) Express i in component form. (Recall: Draw i with £, ŷ, and î placed at its tail. Determine the angles a, ß, and y. Plug into the generic expression for a vector in component form.)

College Physics
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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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a) Express ?⃗ in component form. (Recall: Draw ?⃗ with unit vector x, unit vector y, unit vector z at its tail.) Determine the angles ?,?, and ?. Plug into the generic expression for a vector in component form.

b) Express ?⃗ in component form. (Recall: Draw ?⃗ with unit vector ?, unit vector y, unit vector z placed at its tail.) Determine the angles ?,?, and ?. Plug into the generic expression for a vector in component form.)

 

5. Torque i is defined by the cross product between a position vector i and a force vector F. The figure below
shows a force F at a location described by r. Both F and i lie in the plane of the board and therefore do not
point into or out of the board. A Cartesian coordinate system has been chosen for you. Use the figure to
perform the following exercises.
7| = 5 m
|F| =
= 20 N
0 = 42°
a) Express 7 in component form. (Recall: Draw i with £, ŷ, and î placed at its tail. Determine the angles a, B, and y.
Plug into the generic expression for a vector in component form.)
Transcribed Image Text:5. Torque i is defined by the cross product between a position vector i and a force vector F. The figure below shows a force F at a location described by r. Both F and i lie in the plane of the board and therefore do not point into or out of the board. A Cartesian coordinate system has been chosen for you. Use the figure to perform the following exercises. 7| = 5 m |F| = = 20 N 0 = 42° a) Express 7 in component form. (Recall: Draw i with £, ŷ, and î placed at its tail. Determine the angles a, B, and y. Plug into the generic expression for a vector in component form.)
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