How to calculate speed of electron with wavelength?
If we assume that the energy of an electron is equal to the sum of its kinetic energy and potential energy, which is the energy of the particle due to the force of attraction between the electron and the proton, then the speed of an electron can be obtained by adding its kinetic energy to its potential energy. An electron has a kinetic energy of while its potential energy is equal to or in other words, the potential energy of the electron is equal to the difference between the potential energy of the
How to calculate the speed of an electron with wavelength?
Speed of an electron is dependent on the frequency of an electromagnetic wave and the mass of the particle. A decrease in the mass of the particle increases the speed of the particle. Commonly, the speed of the charged particle is expressed in the SI unit of meter per second. The speed of the electron depends on the wavelength of the wave. If the wavelength is short, the speed will be high. If the wavelength is long, the speed will be slow.
How to calculate the speed of electron with wavelength?
We know that an electron is the most elementary particle in nature. All matter in the universe is made of atoms, which in turn are made up of electrons. The electrons, along with the proton and neutron, form an atom. An electron has a negative charge whose magnitude is equal to that of a proton. The total electric charge of an atom is equal to the sum of the charge of its electrons. An increase in the number of electrons present in an atom increases its electric charge. Thus
How to calculate velocity of an electron with wavelength?
When an electron passes through a material, it generates a current. This current is known as the eddy current. The eddy current is directly proportional to the speed of the particle that causes it. Currently, the accepted value of the speed of an electron is 299,792,458 meters per second (c). However, this value is in conflict with the velocity of light. The speed of light is 299,792,458 meters per second and the distance between two atoms is 10-10 meters
How to calculate the speed of a free electron with wavelength?
The speed of a free electron is directly dependent on its wavelength. If the wavelength of an electron is small, so will be its speed. This means that the faster the mass of an electron is, the lower its speed will be. In addition, the speed of light decreases as the wavelength of the photon decreases. That means that the faster the speed of an electron, the lower the speed of the photon it is associated with.
