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Introduction to SAT II Physics - FreeExamPapers

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The unit of flux is the weber (Wb), where 1 Wb = 1 T · m 2 .<br />

Changing Magnetic Flux<br />

As we will see shortly, is more important than : our interest is in how flux changes,<br />

not in its fixed value. The formula for magnetic flux suggests that there are three ways of<br />

changing magnetic flux:<br />

1. Change the magnetic field strength: By sliding a permanent magnet back<br />

and forth, the magnetic field in a certain area will fluctuate. We will look at this<br />

phenomenon a bit later in this chapter.<br />

2. Change the area: When a bar slides on rails in a magnetic field, as in our<br />

discussion of motional emf, the square bounded by the bar and the rails gets<br />

larger. As it grows, the number of field lines passing through it increases, and<br />

thus the flux increases as the bar moves.<br />

3. Rotate the area, changing the angle between the area and the<br />

magnetic field: When the area is perpendicular <strong>to</strong> the magnetic field, the<br />

magnetic flux will simply be the product of the magnitudes of the area and the<br />

magnetic field strength. However, as you rotate the area so that it is at an angle <strong>to</strong><br />

the magnetic field, fewer field lines will pass through it, and so the magnetic flux<br />

will decrease.<br />

EXAMPLE<br />

A square with sides of length 2 m is perpendicular <strong>to</strong> a magnetic field of strength 10 T. If<br />

the square is rotated by 60º, what is the change in magnetic flux through the square?<br />

First, let’s calculate the flux through the square before it’s rotated. Because it’s<br />

perpendicular <strong>to</strong> the magnetic field, the flux is simply the product of the area of the<br />

square and the magnetic field strength:<br />

264

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