Question

Two polaroids have their polarizing directions parallel so that the intensity of a transmitted light is maximum. The angle through which either polaroid must be turned if the intensity is to drop by one-half is

A. $${135^ \circ }$$  
B. $${90^ \circ }$$
C. $${120^ \circ }$$
D. $${180^ \circ }$$
Answer :   $${135^ \circ }$$
Solution :
$$\eqalign{ & {\text{For}}\,\,I = \frac{{{I_0}}}{2}\,\,{\text{and}}\,\,I = {I_0}{\cos ^2}\theta = \frac{{{I_0}}}{2} \cr & \therefore \theta = {45^ \circ } \cr} $$
Therefore the angle through which either polaroids turned is $${135^ \circ }\left( { = {{180}^ \circ } - {{45}^ \circ }} \right)$$

Releted MCQ Question on
Optics and Wave >> Wave Optics

Releted Question 1

In Young’s double-slit experiment, the separation between the slits is halved and the distance between the slits and the screen is doubled. The fringe width is

A. unchanged.
B. halved
C. doubled
D. quadrupled
Releted Question 2

Two coherent monochromatic light beams of intensities $$I$$ and $$4\,I$$  are superposed. The maximum and minimum possible intensities in the resulting beam are

A. $$5\,I$$  and $$I$$
B. $$5\,I$$  and $$3\,I$$
C. $$9\,I$$  and $$I$$
D. $$9\,I$$  and $$3\,I$$
Releted Question 3

A beam of light of wave length $$600\,nm$$  from a distance source falls on a single slit $$1mm$$  wide and a resulting diffraction pattern is observed on a screen $$2\,m$$  away. The distance between the first dark fringes on either side of central bright fringe is

A. $$1.2\,cm$$
B. $$1.2\,mm$$
C. $$2.4\,cm$$
D. $$2.4\,mm$$
Releted Question 4

Consider Fraunh offer diffraction pattern obtained with a single slit illuminated at normal incidence. At the angular position of the first diffraction minimum the phase difference (in radians) between the wavelets from the opposite edges of the slit is

A. $$\frac{\pi }{4}$$
B. $$\frac{\pi }{2}$$
C. $$2\,\pi $$
D. $$\pi $$

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