Embibe Experts Solutions for Chapter: Moving Charges and Magnetism, Exercise 1: Gujarat Board-2018
Embibe Experts Physics Solutions for Exercise - Embibe Experts Solutions for Chapter: Moving Charges and Magnetism, Exercise 1: Gujarat Board-2018
Attempt the free practice questions on Chapter 4: Moving Charges and Magnetism, Exercise 1: Gujarat Board-2018 with hints and solutions to strengthen your understanding. EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR PHYSICS solutions are prepared by Experienced Embibe Experts.
Questions from Embibe Experts Solutions for Chapter: Moving Charges and Magnetism, Exercise 1: Gujarat Board-2018 with Hints & Solutions
A toroid wound with of wire carries a current of . The core of the toroid is made of iron having relative magnetic permeability . Under the given condition, the magnetic field inside the toroid is ______.()

Obtained the formula for Lorentz force on a moving electric charge in a uniform electric and magnetic field.

A rectangular coil of and an area of is suspended in a radial magnetic field of . If a current of through the coil gives it a deflection of . Find the effective torsion constant for the spring system holding the coil.

Two parallel long thin wires, each carrying current are kept at a separation from each other. Hence the magnitude of the force per unit length of one wire due to the other wire is ______.

Two concentric rings are kept in the same plane. The number of turns in both the rings is . Their radii are and and they carry electric currents of and respectively, in mutually opposite directions. The magnitude of the magnetic field produced at their centre is ______ .

At a place, a uniform electric field and a uniform magnetic field are in the upward direction. There an electron moves in the downward direction. Hence, this electron _________.

When a charged particle moves in a uniform magnetic field its kinetic energy ______.

Two rings X and Y are placed in such a way that their axes are along the X and Y axis respectively and their centres are at the origin. Both the Rings X and Y have the same radii of . If the current through X and Y rings are and respectively then find the value of the resultant magnetic field at the origin.
