Tag: explaining wave phenomena
Questions Related to explaining wave phenomena
The yellow light source in Young's double- slit experiment is replaced by a monochromatic red light source of same intensity. Then the fringe width of the interference pattern in comparison with that of the previous pattern will
In a Young's double slit experiment, $d = 1\ mm,$ $\lambda = 6000 \overset {0}{A}$ & $D = 1\ m.$ The slits produce same intensity on the screen. The minimum distance between two points on the screen having $75\%$ intensity of the maximum intensity is:
Direction:
The question has a paragraph followed by two statements, Statement-1 and Statement-2. Of the given four alternatives after the statements, choose the one that describes the statements.
A thin air film is formed by putting the convex surface of a plane-convex lens over a plane glass plate.
With monochromatic light, this film gives an interference pattern due to light reflected from the top (convex) surface and the bottom (glass plate) surface of the film.
Statement -1 : When light reflects from the air-glass plate interface, the reflected wave suffers a wave change of $\pi $
Statement-2: The centre of the interference pattern is dark
The distance of n bright fringe to the $(n+1)^{th}$ dark fringe in Young's experiments is equal to :
In a young's bouble slit experiment ,$d=1mm,\lambda = 6000\mathop A\limits^0 $ and $D=1m$(where d,$\lambda$ and D have unit meaning). Each of slit individually produces same intensity on the screen. The minimum distance between two points on the screen having $75$% intensity of the maximum intensity is:
In Young's experiment , the separation between 5th maxima and 3rd minima is how many times as that of fringr width?
Monochromatic light of wavelength 580 mm incident on a slit of width 0.30 mm. The screen 2 m from the slit. the width of the center maximum is
Monochromatic green light of wavelength 5 $\times 10^{-7}$ m illuminates a pair of slits 1 mm apart. The separation of bright lines in the interference pattern formed on a screen 2 m away is :
A metal plate is placed 2 m away from a monochromatic light source of 1 mW power. Assuming that an electron in metal collects its energy from a circular area of the plate as large as 10 atomic diameters (${10^{ - 9}}\;m$) in radius, calculate how long it will take for such a 'target' to 'soak off' % eV of energy for its emission from the metal?
To make the central fringe at the centre O, a mica sheet of refractive index $1.5$ is introduced. Choose the correct statements (s).