**Problem Statement:**Compare the wavelength of a 1.0-MeV gamma-ray photon with that of a neutron having the same kinetic energy. (For a neutron, \( mc^2 = 939 \, \text{MeV} \)).---**Explanation:**This problem involves comparing the wavelengths of two different particles, a gamma-ray photon and a neutron, when both have the same kinetic energy of 1.0 MeV.- **Gamma-Ray Photon:** - Energy of photon (\(E\)) = 1.0 MeV. - Use the equation: \( \lambda = \frac{hc}{E} \) to calculate the wavelength (\(\lambda\)), where \(h\) is Planck's constant and \(c\) is the speed of light.- **Neutron:** - Kinetic energy = 1.0 MeV. - Use the kinetic energy and rest energy (\(mc^2\)) to find the momentum (\(p\)) and then calculate the wavelength using: \( \lambda = \frac{h}{p} \).This requires knowledge of energy-momentum relationships in quantum mechanics and relativistic physics.No graphs or diagrams are included in the text.

This is a question from the classical physics having energy wavelength relationships, its solution…

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Compare the wavelength of 1.0-MeV gamma-ray photon with that of a neutron having the mc²939 MeV) same kinetic energy. (for a neutron,