Faraday's Law of Induction - Physics
Card 1 of 4
A single string of wire has a resistance of 
. If the wire is connected to a 
power source, what is the strength of the magnetic field 
away from the wire?
A single string of wire has a resistance of
Tap to reveal answer
So this is all about the magnetic field strength around a current carrying wire.
The equation for this is:
But you must use Ohm's Law 
in order to find the current in the wire.
Since the wire has 
of resistance and the voltage through the wire is 
, that means the current in the wire is 
.
Being sure to change 
into 
, plug everything in and get the answer, which is
So this is all about the magnetic field strength around a current carrying wire.
The equation for this is:
But you must use Ohm's Law
Since the wire has
Being sure to change
← Didn't Know|Knew It →
A single string of wire has a resistance of . If the wire is connected to a power source, what is the strength of the magnetic field away from the wire?
A single string of wire has a resistance of
Tap to reveal answer
So this is all about the magnetic field strength around a current carrying wire.
The equation for this is:
But you must use Ohm's Law in order to find the current in the wire.
Since the wire has of resistance and the voltage through the wire is , that means the current in the wire is .
Being sure to change into , plug everything in and get the answer, which is
So this is all about the magnetic field strength around a current carrying wire.
The equation for this is:
But you must use Ohm's Law
Since the wire has
Being sure to change
← Didn't Know|Knew It →
A single string of wire has a resistance of . If the wire is connected to a power source, what is the strength of the magnetic field away from the wire?
A single string of wire has a resistance of
Tap to reveal answer
So this is all about the magnetic field strength around a current carrying wire.
The equation for this is:
But you must use Ohm's Law in order to find the current in the wire.
Since the wire has of resistance and the voltage through the wire is , that means the current in the wire is .
Being sure to change into , plug everything in and get the answer, which is
So this is all about the magnetic field strength around a current carrying wire.
The equation for this is:
But you must use Ohm's Law
Since the wire has
Being sure to change
← Didn't Know|Knew It →
A single string of wire has a resistance of . If the wire is connected to a power source, what is the strength of the magnetic field away from the wire?
A single string of wire has a resistance of
Tap to reveal answer
So this is all about the magnetic field strength around a current carrying wire.
The equation for this is:
But you must use Ohm's Law in order to find the current in the wire.
Since the wire has of resistance and the voltage through the wire is , that means the current in the wire is .
Being sure to change into , plug everything in and get the answer, which is
So this is all about the magnetic field strength around a current carrying wire.
The equation for this is:
But you must use Ohm's Law
Since the wire has
Being sure to change
← Didn't Know|Knew It →