A particle is dropped from a height H. T...

A particle is dropped from a height H. The de Broglie wavelength of the particle as a function of height is proportional to

`H^((1)/(2))`

`H^(0)`

`H^(-(1)/(2))`

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Statement I: If the kinetic energy of particles with different masses are same, then the de Broglie wavelength of the particles are inversely proportional to their mass Statement II: Momentum of moving particles is inversely proportional to their de Broglie wavelengths.

Statement I is true, statement II is true, statement II is a correct explanation for statement I

Statement I is true, statement II is true, statement II is not a correct explanation for statement I

statement I is true, statement II is false

statement I is false, statement II is true

The particle could be moving in a circular orbit with origin as centre

The particle could be moving in an elliptic orbit with origin as focus

When the de Broglie wavelength is `lamda_(1)`, the particle is nearer the origin than when its value is `lamda_(2)`

When the de Broglie wavelength is `lamda_(2)`, the particle is nearer the origin than when its value is `lamda_(1)`