Wire is not equal to resistance.
If you have two pieces of wire with the same thickness, composition,
and temperature, the longer piece has higher electrical resistance.
In general, the longer the wire the greater the resistance. The only time that this is not so is when the wire is a superconductor, in which case the resistance is always zero.
Increasing wire thickness decreases its resistance, while increasing its length increases its resistance. Provided the voltage between the ends of the wire is constant, the current through it is inversely proportional to its resistance.
No. Other things being equal, a long wire has more resistance than a short wire.
Yes, resistance is directly proportional to the length, and inversely proportional to the cross sectional area. R = p*l/A. Where R is the resistance of the piece of conducting material, p is Greek letter rho, representing the resistivity of the material, l (lower case L) is the length, and A is the area.
the longer the wire, the more mass the electrons have to travel thru. the more they have to travel thru, the more resistance. (and the resultant heat) the more electrically conductive the wire, the less resistance.
In general, the longer the wire the greater the resistance. The only time that this is not so is when the wire is a superconductor, in which case the resistance is always zero.
Increasing wire thickness decreases its resistance, while increasing its length increases its resistance. Provided the voltage between the ends of the wire is constant, the current through it is inversely proportional to its resistance.
Yes. Other things being equal, a thicker wire has less resistance.
No. Other things being equal, a long wire has more resistance than a short wire.
Yes, resistance is directly proportional to the length, and inversely proportional to the cross sectional area. R = p*l/A. Where R is the resistance of the piece of conducting material, p is Greek letter rho, representing the resistivity of the material, l (lower case L) is the length, and A is the area.
The resulting resistance of the parallel combination will be the resistance of the original wire divided by n squared.
Other things being equal, a thin wire will have a higher resistance than a thick wire.
the longer the wire, the more mass the electrons have to travel thru. the more they have to travel thru, the more resistance. (and the resultant heat) the more electrically conductive the wire, the less resistance.
resistance increases
A longer wire has a higher resistance, because there are more particles for the electrons going around to "hit", and therefore be slowed down from.
Generally, the longer the wire, the more electricity will be lost because of resistance.
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