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Magnetic force on a current carrying conductor is considered one of the most asked concept.
30 Questions around this concept.
A wire carrying current I is tied between points P and Q and is in the shape of a circular arch of radius R due to a uniform magnetic field B (perpendicular to the plane of the paper, shown by xxx) in the vicinity of the wire. If the wire subtends an angle at the centre of the circle (of which it forms an arch) then the tension in the wire is :
A conductor lies along the Z-axis at and carries a fixed current of 10.0 A in - direction (see figure).
for a field T ,Find the power required to move the conductor at constant speed to x=2.0 m,
y = 0 m in Assume parallel motion along the x-axis.
A uniform magnetic field exists in region of space. A semicircular wire of radius 1 m carrying current 1 A having its centre at (2,2,0) is placed in x-y plane as shown in fig. The force on semicircular wire will be
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In the figure shown a current is established in the long straight wire AB. Another wire CD carrying current is placed in the plane of the paper. The line joining the ends of this wire is perpendicular to the wire AB. The resultant force on the wire CD is:
Two parallel wires carry currents of 10 A and 40 A in opposite directions. Another wire carrying a current antiparallel to 10 A is placed midway between the two wires. The magnetic force on it will be.
Two long parallel wires separated by a distance R have equal current I flowing in each. The magnetic field of one exerts a force F on the other. The distance R is increased to 2 R and the current in each wire is reduced from I to I / 2. What is the force between them now?
A straight horizontal conducting rod of the length and mass is suspended by two vertical wires at its end. A current of 5.0 A is set up in the rod through the wires. what magnetic field should be set up normally to the conductor so that the tension in the wires is zero? Ignore the mass of the wires and take
A power line lies along the east-west direction and carries a current of The force per meter due to the earth's magnetic field of is:
A rectangular loop PQRS carrying a current i is situated near a long straight wire AB. If a steady current I is passed through AB as shown in Fig., the loop will
Two very long parallel wires, separated by a distance d, carry equal current I in the same direction. At a certain instant of time, a point charge q is at a point P which is equidistant from the two wires, in the plane containing the two wires. If v is the velocity of the charge at this instant is perpendicular to this plane, the force due to the magnetic field at P will.
Magnetic force on a current carrying conductor -
In case of current carrying conductor in a magnetic field force experienced by its small length element is
For total force, we will integrate the above equation. So the total magnetic force -
If magnetic field is uniform i.e., = constant and
Then,
Direction of force -
The direction of force is perpendicular to both the length and magnetic field vector as we have discussed earlier that the result of the cross product of two vector have direction perpendicular to both the vectors. It can be find by right hand palm rule, screw rule, right hand thumb rule etc. Here we will discuss one important rule for this i.e., Fleming’s left-hand rule.
According to Fleming’s left-hand rule - Stretch the fore-finger, central finger and thumb left hand mutually perpendicular. Then if the fore-finger points in the direction of field and the central in the direction of current i, the thumb will point in the direction of force. For better understanding, look at the image given below,
Note - If curved wire is given in the question then the length will be taken as shown in the figure -
And the direction of the length vector should be in the direction of current.
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