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Calculate the ratio of the accelerating ...

Calculate the ratio of the accelerating potential required to accelerate (i) a proton and (ii) and `alpha` particle to have the same de-Broglie wavelength associated with them.

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To solve the problem, we need to calculate the ratio of the accelerating potential required to accelerate a proton and an alpha particle such that they have the same de-Broglie wavelength. ### Step-by-Step Solution: 1. **Understand the de-Broglie wavelength formula**: The de-Broglie wavelength (\(\lambda\)) of a particle is given by the formula: \[ \lambda = \frac{h}{p} ...
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PRADEEP-DUAL NATURE OF RADIATION AND MATTER-Exercise
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  7. The photoelectric work function for a metal surface is 4.125 eV. The c...

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  8. The slope of frequency of incident light and stopping potential for a ...

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  9. Threshold wavelength for a metal having work function w(0) is lambda. ...

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  10. The work function for metals A , B and C are respectively 1.92 eV , 2....

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  14. The minimum energy required by an electron to..........form the metal ...

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  15. The maximum kinetic energy of emitted photoelectrons depends on the......

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  16. The ratio of number of photoelectrons ejected to the number of the pho...

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  17. For given photosenstive material, the photoelectric current is...........

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  18. An increase in the frequency of the incident light.............the vel...

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  19. The minimum energy required to ejected an electron from the surface of...

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  20. In photoelectric effect the energy of the free electron does not depen...

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  21. Photon is not a..........but it is a.......... .

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