Moving Charges and Magnetism:Class 12 Physics NCERT Chapter 4
Key Features of NCERT Material for Class 12 Physics Chapter 4 – Moving Charges and Magnetism
In the previous Chapter 3:Current electricity we have learned about electricity,some laws and rules regarding electricity.In this Chapter 4:Moving Charges and Magnetism we will learn about the concepts of Moving Charges and Magnetism.
Quick revision notes
- The space in the environmental factors of a magnet or a current-conveying conductor where its attractive impact can be experienced is called attractive field. Its SI unit is Tesla (T).
- Oersted experimentallyexhibited that the current-conveying conductor produces attractive field around it.
At the point when key K is shut, at that point diversion happens in the compass needle and the other way around,
- Biot-Savart’s Law According to this law, the attractive field because of little; current-conveying component dl at any close by point P is given by
- The connection between μ0, ε0 and c is
where, c is speed of light, ε0 is permittivity of free space and μ0 is attractive penetrability. .
- Attractive field at the focal point of a roundabout current-conveying conductor/curl.
- Magnetic fieldat the focal point of semi-roundabout current-conveying conductor.
- Magnetic field at the focal point of a curve of round current-conveying conductor which subtends an edge 0 at the middle.
- Magnetic field anytime lies on the hub of round current-conveying conductor
- Magnetic field because of straight current-conveying conveyor anytime P a good ways off r from the wire is given by
- The accompanying figure shows the graphical portrayal of variety of B with good ways from straight conductor.
- Ampere’s Circuital Law The line essential of the attractive field B around any shut circle is equivalent to μ0 times the absolute current I stringing through the circle, for example
Greatness of attractive field of a straight wire utilizing Ampere’s law
- Maxwell introduced the idea of removal current
- Magnetic Field due to a Straight Solenoid
(I) At any point inside the solenoid,
B = μ0nI
where, n = number of turns per unit length.
(ii) At the closures of the solenoid,
B = 1/2 μ0nI
- Attractive Field because of Toroidal Solenoid
(I) Inside the toroidal solenoid,
B =μ0nI, here, n =N/2πr ,N= all out number of turns
(ii) In the open space, inside or outside of toroidal solenoid,
B= 0