Calculate the drift speed of electron in a copper wire carrying a current of 1A and
cross sectional area A = 10^-6 m^2. The electron density of copper that was
found experimentally is n = 8.5x10^28 m^–3. (Take q = 1.6X10^-19 C)
Answers
Answered by
4
Answer:
Given: a copper wire of cross-sectional area 2.5×10
−7
m
2
carrying a current of 2.7A. The density of conduction electrons to be 9×10
28
m
−3
To find the average drift speed of conduction electrons
Solution:
We know that drift velocity,
V
d
=
nq×A
I
, where I=2.7A is the current, n=9×10
28
m
−3
is the charge density, q=1.6×10
−19
is charge electron and A=2.5×10
−7
m
2
is cross-sectional area
That is, V
d
=
9×10
28
×1.6×10
−19
×2.5×10
−7
2.7
⟹V
d
=
14.4×10
9
×2.5×10
−7
2.7
⟹V
d
=0.075×10
−2
⟹V
d
=7.5×10
−4
m/s
is the required averagedrift velocity of conduction electrons.
Answered by
0
Answer:
The electron density of copper that was found experimentally is n = 8.5x10^28 m^–3. ( Take q = 1.6X10^-19 C).
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