The de Broglie wavelength will increase if the kinetic energy decreases as the neutron moves upright, as predicted by equation, because the two values have an inverse relationship.
λ= [tex]h/\sqrt{2mk}[/tex]
λ= [tex]h/\sqrt{k}[/tex]
Where "h" is the Plank constant, momentum has the formula = h m v = h. The de Broglie equation and de Broglie wavelength are terms used to describe the relationship between a particle's momentum and wavelength.
All matter has both a particle and a wave character, according to the De Broglie hypothesis. De Broglie wavelength described a particle's wave nature as h/p, where p is the particle's momentum, OR h/mv, where m is the particle's mass and v is its velocity.
Any particle may exhibit wave-like characteristics. A particle's de Broglie wavelength reveals the length scale at which wave-like characteristics are crucial for that particle.
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