What is the relationship between force and displacement in determining work?

  • Thread starter Knav
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In summary, work is determined by the relationship between force and displacement, with work being defined as the product of force and displacement in the direction of the force. When a force is applied to an object and it undergoes a displacement, work is done on the object. The amount of work done is directly proportional to the magnitude of the force and the distance the object is displaced. This relationship is described by the equation W = F*d, where W represents work, F represents force, and d represents displacement. The direction of the force also plays a role in determining the work done, as work is only done when the force and displacement are in the same direction. In summary, the relationship between force and displacement is crucial in determining the amount of
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Knav
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Hi . . . I was reading the answer to the question. . . "Why is carrying a bag and walking not considered to be work" . . . Just thought I'd add some relevant info to the answer for better clarity. . . . When a trolley with stuff is pushed, work is said to be done as the force is in the same direction as the displacement. . . . but. . . . . When carrying a bag and walking, the force is in the vertically upward direction while the displacement is in the horizontal direction . . . Since the force and displacement is perpendicular to each other and NOT in the same direction, it is concluded that no work is done.
 
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