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Introduction to SAT II Physics - FreeExamPapers

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Much like gravitational potential energy, there is no absolute, objective point of reference<br />

from which <strong>to</strong> measure electric potential energy. Fortunately, we are generally not<br />

interested in an absolute measure, but rather in the electric potential, or potential<br />

difference, V, between two points. For instance, the voltage reading on a battery tells us<br />

the difference in potential energy between the positive end and the negative end of the<br />

battery, which in turn tells us the amount of energy that can be generated by allowing<br />

electrons <strong>to</strong> flow from the negative end <strong>to</strong> the positive end. We’ll look at batteries in more<br />

detail in the chapter on circuits.<br />

Potential difference is a measure of work per unit charge, and is measured in units of<br />

joules per coulomb, or volts (V). One volt is equal <strong>to</strong> one joule per coulomb.<br />

Potential difference plays an important role in electric circuits, and we will look at it more<br />

closely in the next chapter.<br />

Conduc<strong>to</strong>rs and Insula<strong>to</strong>rs<br />

Idealized point charges and constant electric fields may be exciting, but, you may ask,<br />

what about the real world? Well, in some materials, such as copper, platinum, and most<br />

other metals, the electrons are only loosely bound <strong>to</strong> the nucleus and are quite free <strong>to</strong><br />

flow, while in others, such as wood and rubber, the electrons are quite tightly bound <strong>to</strong><br />

the nucleus and cannot flow. We call the first sort of materials conduc<strong>to</strong>rs and the<br />

second insula<strong>to</strong>rs. The behavior of materials in between these extremes, called<br />

semiconduc<strong>to</strong>rs, is more complicated. Such materials, like silicon and germanium, are<br />

the basis of all computer chips.<br />

In a conduc<strong>to</strong>r, vast numbers of electrons can flow freely. If a number of electrons are<br />

transmitted <strong>to</strong> a conduc<strong>to</strong>r, they will quickly distribute themselves across the conduc<strong>to</strong>r<br />

so that the forces between them cancel each other out. As a result, the electric field within<br />

a conduc<strong>to</strong>r will be zero. For instance, in the case of a metal sphere, electrons will<br />

distribute themselves evenly so that there is a charge on the surface of the sphere, not<br />

within the sphere.<br />

Key Formulas<br />

Coulomb’s<br />

Law<br />

The Law of<br />

Superpositio<br />

n<br />

211

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