Physics MCQs for NEET — Practice Questions with Answers

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Read the paragraph and chose the correct answer of the following questions In young experiment position of bright fringes is given $ x = n \lambda { D \over d } $ and the positon of dark fringes is given by $ x = (2n -1 ) { \lambda \over 2 } { D \over d } $ where n = 1,2,3........... for first, second, third bright / dark fringe. The center of the fringe pattern is bright (for n = 0). The width of each briht/dark fringe is $ \lambda = 5000 A ^\circ $ . With the light of wavelength $ 5000 A^\circ $ , If experiment were carried out under water of a n = 4 /3 the fringe width would be

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Explanation

When the experiment is carried out in a medium with refractive index \( n \), the wavelength of light changes to \( \lambda' = \frac{\lambda}{n} \). Therefore, the new fringe width \( \beta' \) is given by \( \beta' = \frac{\lambda' D}{d} = \frac{\lambda D}{nd} \). Thus, the fringe width in water (where \( n = \frac{4}{3} \)) will be \( \frac{3}{4} \) times the fringe width in air.

The moment of inertia of a thin square plate ABCD of uniform thickness about an axis passing through its centre and perpendicular to its plane will be :
 
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Explanation

Use perpendicular axis theorem

In a fraunhofer diffraction by single slit of width d with incident light of wavelength $ 5500 A ^\circ $ the first minimum is observed at angle of $30 ^\circ $ . The first secondary maximum is observed at an angle $ \theta $ =

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The phenomenon of polarisation of electromagnetic waves proves that the electromagnetic waves are

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Explanation

The phenomenon of polarization is characteristic of transverse waves, not longitudinal waves. In polarization, the oscillations of the electromagnetic wave are restricted to a particular direction perpendicular to the direction of wave propagation. This can only happen if the waves are transverse. Therefore, polarization proves that electromagnetic waves are transverse in nature.

Light from two coherent Sources of the same amplitude A and wavelength $ \lambda $ , illuminates the Screen. The intensity of the central maximum is Io. If the sources were incoherent, the intensity at the same point will be ____ __.

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Explanation

When two coherent sources interfere, the resulting intensity at any point on the screen is given by the principle of superposition. For coherent sources, the central maximum intensity is $I_o = 4A^2$. If the sources were incoherent, their intensities would simply add up because there is no fixed phase relationship between them. The intensity at the central point would then be the sum of the individual intensities of the two sources, which is $I_o / 2$.

When the angle of incidence is $ 60 ^\circ $ on the Surface of a glass slab, it is found that the reflected ray is completely palarised. Then the velocity of light in glass is____$ ms^{-1} $

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Explanation

$ Here , n = tan \theta_p = \sqrt 3 , n = {c \over \nu } $ $ \therefore v = \sqrt 3 \times 10^8 $

Two beams of Light of intensity $I_1 $ and $ I_2 $ . interfere to give an interference pattern. If the ratio of maximum intensity to that of minimum intensity is 16 /4 then $ { I_1 \over I_2 } $ = ..........

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Explanation

$from { I_{max} \over I_{max} } = { ( a+b)^2 \over ( a-b)^2 } $ $ 3b = 9 $ $ Now \therefore { I_1 \over I_2 } = { a^2 \over b^2 } = 9:1 $

Which of the following phenomenon is used in optical fibres ?

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Explanation

Optical fibers work on the principle of total internal reflection. When light enters the fiber at a certain angle, it gets totally internally reflected within the core of the fiber, allowing it to travel long distances with minimal loss. This ensures that the light signal is transmitted efficiently from one end of the fiber to the other.

Two beams of light having intensities I and 4I interfere to produce a fringe pattern on a screen. The phase difference between the resultant intensities at A and B is

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Explanation

$ Here , I_A = I_1 + I_2 + 2 \sqrt { I_1 I_2 } $ $ cos { \pi \over 2 } = I \times 4 I \times 2 \sqrt { I \times 4 I } \times cos 90 ^\circ $ $ I_A = 5I $ $ and I_B = 5I + 2 \sqrt { I \times 4 I } \times cos \pi = 5 I -4 I = I $ $ \therefore I_A - I_B = 4 I $

A sound source emits sound of 600 Hz frequency, this sound enters by opened door of width 0.75 m. Find the angle on one side at which fitst minimum is formed. The speed of sound = $300 ms ^{-1} $ .

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