Capacitance of an isolated conducting sphere of radius R1 becomes n times when it is enclosed by a concentric conducting sphere of radius R2 connected to earth. The ratio of their radii (( R 2/ R 1)) is:
Question:

Capacitance of an isolated conducting sphere of radius R1R_1 becomes nn times when it is enclosed by a concentric conducting sphere of radius R2R_2 connected to earth The ratio of their radii (R2R1)\left(\frac{ R _2}{ R _1}\right) is:

Updated On: Sep 24, 2024
  • nn1\frac{n}{n-1}
  • 2n2n+1\frac{2 n}{2 n+1}
  • n+1n\frac{ n +1}{ n }
  • 2n+1n\frac{2 n+1}{n}
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The Correct Option is A

Solution and Explanation

Capacitance of isolated Conducting sphere

By enclosing inside another sphere of radius

Given :

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Concepts Used:

Polarisation

Light travels in form of transverse EM waves. The underlying oscillation is along directions perpendicular to the propagation direction, in this example, oscillating electric and magnetic fields. Process of restricting the vibration of light waves to one direction is known as Polarisation.

Types of Polarisation:

There are three types of polarisation such as:

  1. Linear Polarisation in the electric field of light is limited to one single plane that is along the direction of propagation.
  2. Elliptical Polarisation: In this, both the phase difference and amplitude between the two linear components are not equal.
  3. Circular Polarisation: The electric field of light follows a circular propagation. The two linear components that exist in the electric field are the same amplitudes but have different phase differences.

Methods of Polarisation of Light:

The few methods of polarisation of Light are:

  • Polarization by dispersing
  • Polarization by Reflection
  • Polarization by Refraction
  • Polarization By Transfer