Moving Charges and Magnetism
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There are two types of electricity - static and current. The current electricity is divided into Alternating Current (AC) and Direct Current (DC). Based on the production methods, electricity is divided into - heat, chemical, pressure, light and magnetism.
There are four types of power supply - switch-mode power supplies, linear power supplies, linear power supplies, and programmable power supplies
According to this law, at any point, magnetic field due to a tiny current element is directly proportional to the current element length.
In Moving Charges and Magnetism, what is SI Unit of magnetic field?
In Moving Charges and Magnetism, what is SI Unit of magnetic field?
Tesla (T) is the SI unit of magnetic field. Tesla is named after Nikola Tesla.
According to chapter 4 physics class 12 Moving Charges and Magnetism, what are the types of magnetism?
According to chapter 4 physics class 12 Moving Charges and Magnetism, what are the types of magnetism?
The different types of magnetism are - Diamagnetism, Paramagnetism, and Ferromagnetism.
What is the formula for the force per unit length between two parallel current-carrying conductors?
What is the formula for the force per unit length between two parallel current-carrying conductors?
The exact formula for the magnetic force per unit length between two parallel current-carrying conductors:
For more information, check: Force between parallel conductors
A uniform conducting wire of length 12a and resistance ' R ' is wound up as a current
carrying coil in the shape of,
(i) an equilateral triangle of side ' a '.
(ii) a square of side ' a '.
The magnetic dipole moments of the coil in each case respectively are:
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A uniform conducting wire of length 12a and resistance ' R ' is wound up as a current
carrying coil in the shape of,
(i) an equilateral triangle of side ' a '.
(ii) a square of side ' a '.
The magnetic dipole moments of the coil in each case respectively are:
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<!--[endif]-->
M? = (√3/4 a²)I × 4 = √3I² no. of turns = 4
M? = a²I × 3 = 3Ia² no. of turns = 3
A charged particle carrying charge 1µC is moving with velocity (2î + 3ĵ + 4k) ms⁻¹. If an external magnetic field of (5î + 3ĵ – 6k) × 10⁻³T exists in the region where the particle is moving then the force on the particle is F⃗ × 10⁻⁹ N. The vector F⃗ is:
A charged particle carrying charge 1µC is moving with velocity (2î + 3ĵ + 4k) ms⁻¹. If an external magnetic field of (5î + 3ĵ – 6k) × 10⁻³T exists in the region where the particle is moving then the force on the particle is F⃗ × 10⁻⁹ N. The vector F⃗ is:
