The resistance of 'nichrome' wire.

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Aim of investigation

I am planning to investigate the resistance of ‘nichrome’ wire, which is found in all electronic circuits, such as electric fires, kettles and toasters. All of these heating elements are made of thin nichrome wire.  As all conductors have some resistance, I plan to prove if there is any relationship between the resistance of the wire and the conditions and situations it is placed under.  I am looking closely at the resistance of the wire (nichrome) and to see how much it will change as the length of the wire is shortened.

What is resistance?

 

Electricity is conducted through a conductor, in this case wire, by means of free electrons. The number of free electrons depends on the material and more free electrons means a better conductor, i.e. it has less resistance. For example, gold has more free electrons than iron and, as a result, it is a better conductor. The free electrons are given energy and as a result move and collide with neighbouring free electrons. This happens across the length of the wire and thus electricity is conducted. Resistance is the result of energy loss as heat. It involves collisions between the free electrons and the fixed particles of the metal, other free electrons and impurities. These collisions convert some of the energy that the free electrons are carrying into heat.

Background Knowledge

I know that all wires have some resistance.  I am planning to evaluate nichrome wire. Nichrome is the wire I am investigating; nichrome wire has more resistance than copper wire.  I know that long wires have more resistance than short wires and that thin wires have more resistance than thick wires.  This is all related to the bandwidth of the wire.  The easier it is for the current to pass through the less resistance it has.

How is it measured?

 

The resistance of a length of wire is calculated by measuring the current present in the circuit (in series) and the voltage across the wire (in parallel). These measurements are then applied to this formula:

 

V = I ´ R                     where V = Voltage, I = Current and R = Resistance

 

This can be rearranged to:  

            R = V

                   I                      The unit of resistance is ohm(Ω)

 

 

Ohm’s Law

 

It is also relevant to know of Ohm’s Law, which states that the current through a metallic conductor (e.g. wire) at a constant temperature is proportional to the potential difference (voltage). Therefore V ¸ I is constant. This means that the resistance of a metallic conductor is constant providing that the temperature also remains constant. Furthermore, the resistance of a metal increases as its temperature increases. This is because at higher temperatures, the particles of the conductor are moving around more quickly, thus increasing the likelihood of collisions with the free electrons.

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There are different factors that affect resistance:

  • Length

Doubling the length of a wire, doubles its resistance

Cross Sectional Area

Thin wire has more resistance than a thick wire

Material

Nichrome has more resistance than copper of the same size

Temperature

For metal conductors, resistance increases with temperature.  For semiconductors, it decreases with temperature.  (These factors will also be considered for variables)

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The illustration above shows how electrons give energy to atoms in a conductor ...

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