Question

The strength of magnetic force varies inversely with the square of the distance between the magnets. In other words, $$Force = \frac{k}{distance^2}$$ where k is constant. Suppose that when two magnets are 0.05 meter apart, there is a force of 4 newtons. Find the work, in joules, that is required to move the magnets from a distance of 0.03 meter apart to a distance of 0.08 meter apart. (1 Joule = 1 Newton * 1 meter) Round your answer to three (or more) decimal places. W= Joules

Name: the strength of magnetic force varies inversely with the square of the distance between the magnets in other words force frackdistance2 where k is constant suppose that when two magnets are 04991
Uploaded: 2022-09-14T15:28:53-08:00
Duration: 4 min 44 s
Channel: Eduard Sanchez
Description: the strength of magnetic force varies inversely with the square of the distance between the magnets in other words force frackdistance2 where k is constant suppose that when two magnets are 04991

          The strength of magnetic force varies inversely with the square of the distance between the magnets. In other words,
$$Force = \frac{k}{distance^2}$$ where k is constant.

Suppose that when two magnets are 0.05 meter apart, there is a force of 4 newtons. Find the work, in joules, that is required to move the magnets from a distance of 0.03 meter apart to a distance of 0.08 meter apart. (1 Joule = 1 Newton * 1 meter) Round your answer to three (or more) decimal places.
W= Joules

$the strength of magnetic force varies inversely with the square of the distance between the magnets in other words force frackdistance2 where k is constant suppose that when two magnets are 04991$

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