Umakant Kondapure, Collin Fernandes, Nipun Bhatia, Vikram Bathula and, Ketki Deshpande Solutions for Chapter: Wave Theory of Light, Exercise 2: Critical Thinking
Umakant Kondapure Physics Solutions for Exercise - Umakant Kondapure, Collin Fernandes, Nipun Bhatia, Vikram Bathula and, Ketki Deshpande Solutions for Chapter: Wave Theory of Light, Exercise 2: Critical Thinking
Attempt the practice questions on Chapter 4: Wave Theory of Light, Exercise 2: Critical Thinking with hints and solutions to strengthen your understanding. MHT-CET TRIUMPH Physics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET solutions are prepared by Experienced Embibe Experts.
Questions from Umakant Kondapure, Collin Fernandes, Nipun Bhatia, Vikram Bathula and, Ketki Deshpande Solutions for Chapter: Wave Theory of Light, Exercise 2: Critical Thinking with Hints & Solutions
A plane glass slab is kept over various coloured letters. The letter which appears the least raised is,

A ray of light is incident normally on a glass slab of refractive index $\mu$ of thickness $d$ which is at a distance $x$ from the glass. The ray of light takes same time to reach from source to slab and to pass through the slab. The thickness of the slab is,

Light entering an air glass $(\mu=1.5)$ boundary is partly reflected and partly refracted. If the incident and reflected rays are at right angles to each other, the angle of refraction $r$ is given by,

A plane mirror is held normally to water surface of refractive index . A ray of light is incident at an angle of with the mirror surface. After reflection, the ray is refracted into water. The angle of refraction is, here .

A ray of light strikes a glass plate at an angle of . If the reflected and refracted rays are perpendicular to each other, the index of refraction of glass is,

A light source approaches the observer with velocity $0.8 \mathrm{c}$. The Doppler shift for the light of wavelength is,

Assertion: Contribution of the wavelets lying on back on a wavefront is zero.
Reason: The contribution of a wavelet in any direction making angle $\theta$ with the wavelet is proportional to $\frac{1}{2}(1+\cos \theta)$. In this case, .

Assertion: The colour of the light can be assessed from the wavelength of light waves.
Reason: Intensity $=(\text { Amplitude })^{2}$.
