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what are conduction electrons
delocalised electrons
when conducting electricity they drift slowly along the wire
what is the movement of metals through a metal like
random when there is no potential difference across the ends of the wire
therefore no overall net movement of the electrons
what does adding a potential difference across the ends of a wire cause
cause current to flow in the wire
net movement of electrons in one direction (random motion still present)
from negative potential to positive potential
what do you need to calculate the mean drift velocity of electrons
number of free electrons per unit volume in m^-3 (n) - can be calculated for the density of copper and its atomic mass
current flowing through conductor in amps (I)
length of conductor in meters (L)
cress sectional area of wire in m² (A)
charge on the electron - 1.602×10^-19 in coulombs (e)
the mean drift velocity of the electron in ms^-1 (v)
volume of wire section = cross sectional area x length - V=AL
number of free electrons available in this area - nAL
the total amount of charge available to move in theis volume - nALe
time = distance/velocity the time taken for all the changes to travel length (L) will be L/v
rate of flow of charge will be amount of charge in volume of wire/time taken for charge to travel the length (L) - nALe/(L/v) which simplifies to nAev
rate of flow of charge is current so end up with - I=nAev
why are metals good conductors
contain very large number of free conduction electrons per unit volume (large value of n)
why are insulators bed conductors
few or no conduction electrons (low value of n)
what are semiconductors
neither very good nor very poor in their conducting properties
intermediate value of conduction electrons
how does the thickness of wire effect the mean drift velocity of electrons
wires have same current
thick wire
big n, big A
v=I/nAe
thin wire
big n, little A
v=I/nAe
if A smaller V is higher (number the current is divided by will be less)
how does a semiconductor effect the drift velocity of a section of wire
thin wire
little n, little A
v=I/nAe
if A is small and v is small v will be even higher (current is divided by even less)