Aim:
Our aim is to see the relationship
between the length, area, and density of a wire and its resistance.
Hypothesis:
1. If
a wire length increases, then the resistance will increase.
2. If
a wire area increases, then the resistance will decrease.
3. If
a wire density increases, then the resistance will increase.
Theory
Background
Resistance is the objection of a
current in a circuit. Resistance
is measured in Ohm (Ω). The most common way to
find resistance is by dividing the voltage of the circuit (V) to its current
(I). Another way to calculate the resistance of a circuit is by dividing the
product of the density (ρ) and length (L) of wire to
it’s cross sectional area (A).
Manipulative
Variables:
·
Independent:
Length, area, and density of wire
·
Dependent:
Change in resistance
·
Controllable:
The formula
Materials:
·
Formula
Method:
1. Open
the simulation website
2. Run
the simulation online
3. Try
increasing and decreasing the measurement of wire length, area, and density
4. Observe
the change in resistance
5. Make
a conclusion from the observation
Data:
Increasing the wire length

Increasing the wire area
Increasing the wire area
From the data above, we can see that
the resistance will increase when we also increase the length and density of
wire. However, the resistance will decrease when we increase the area of wire.
Conclusion:
So, our hypothesis is correct. It is
true that when the length and density increase, the resistance will increase as
well; and when the area increases, the resistance will decrease.
Resources:
"Resistance in a Wire
2.02." Resistance in a Wire 2.02.
N.p., n.d. Web. 30 Nov. 2013. <http://phet.colorado.edu/sims/resistance-in-a-wire/resistance-in-a-wire_en.html>.
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