Home
Class 12
PHYSICS
If energy of photon is Eproph^(a)c^(b)la...

If energy of photon is `Eproph^(a)c^(b)lamda^(d)`.
Here `h=` Planck's constant `c=` speed of light and
`lamda=` wavelength of photon
Then, the value of `a,b` and `d` are

A

`1,1,1`

B

`1,-1,1`

C

``1,1,-1`

D

none of these

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Topper's Solved these Questions

  • UNITS, MEASUREMENTS & ERRORS

    VMC MODULES ENGLISH|Exercise Enable|50 Videos
  • UNITS, MEASUREMENTS & ERRORS

    VMC MODULES ENGLISH|Exercise Efficient|50 Videos
  • SYSTEM OF PARTICLES AND ROTATIONAL MOTION

    VMC MODULES ENGLISH|Exercise IMPECCABLE|56 Videos
  • WAVE MOTION

    VMC MODULES ENGLISH|Exercise JEE ADVANCED ARCHIVE LEVEL 2 (TRUE FALSE TYPE)|4 Videos

Similar Questions

Explore conceptually related problems

If the enrgy of a frequency v is gives by E = hv where h is plank's constant and the momentum of photon is p = h//lambda where lambda is the wavelength of photon , then the velocity of light is equal to

If m is the mass of an electron and c the speed of light, the ratio of the wavelength of a photon of energy E to that of the electron of the same energy is

We may state that the energy E of a photon of frequency nu is E =hnu , where h is a plank's constant. The momentum p of a photon is p=h//lambda where lambda is the wavelength of the photon. From the above statement one may conclude that the wave velocity of light is equal to

If the energy of the photon is (2 lambda_(p)mc)/(h) times the kinetic energy of the electron then show then the wavelength lambda of photon and the de Broglie wavelength of an electron have the same value (Where m, c and h have their usual meanings .)

The energy of a photon is equal to the kinetic energy of a proton. The energy of the photon is E. Let lambda_1 be the de-Broglie wavelength of the proton and lambda_2 be the wavelength of the photon. The ratio (lambda_1)/(lambda_2) is proportional to (a) E^0 (b) E^(1//2) (c ) E^(-1) (d) E^(-2)

If the energy, E = G^p h^q c^r, where G is the universal gravitational constant, h is the Planck's constant and c is the velocity of light, then the values of p are q and r are, respectively

Light in certain cases may be considered as a stream of paerticles called photons. Each photon has a linear momentum h/lamda where h is the Planck's constant and lamda is the wavelength lamda is incident on a plane mirror at an angle of incidene theta . Calculate the change in the linear momentum of a photon as the beam is reflected by the mirror.

The kinetic energy of a particle is equal to the energy of a photon. The particle maves at 5% of the speed of light . The ratio of the photon wavelength to the de Broglie wavelength of the particle is [No nee to use reletivistic formula for particle.]

Expression for time in terms of G (universal gravitational constant), h (Planck constant) and c (speed of light) is proportional to:

The dimension of stooping potential V_(0) in photoelectric effect In units of Planck's constant 'h', speed of light 'c' and Gravitational constant 'G' and ampere A is: