What is the ratio of kinetic energy to the total energy of an electron in Bohr orbit of a hydrogen atom?

The ratio of kinetic energy to the total energy of an electron in a Bohr orbit of the hydrogen atom, is. 1:1.

What is the ratio of kinetic energy potential energy and total energy of electron in Bohr’s atomic model?

So, the ratio of kinetic energy and potential energy of an electron in a Bohr-orbit of a hydrogen-like series is \[ – \dfrac{1}{2}\]. Therefore, option (B) \[ – \dfrac{1}{2}\] is correct. Note: Total energy of the hydrogen atom is the sum of the kinetic and potential energy.

What is the relation between kinetic energy and total energy of electron?

A good analogy of movement of electrons around the nucleus in orbit is the movement of satellites around the earth. The total energy is negative and that is why the satellite/electrons remain bound in the circular orbit. Here TE represents total energy, KE represents kinetic energy and PE represents potential energy.

What is the energy of electron in Bohr orbit?

The energy of an electron in the first Bohr orbit of H – atom is −13.6eV.

What is ratio Total kinetic energy?

∴ K.E./Total energy =-1.

What is the ratio of magnitudes of potential energy and the kinetic energy of an electron in the third orbit of He+?

Answer: -1/2 .

What is the ratio of total energy of an electron & its potential energy?

P.E:T.E = 2:1.

What is the total energy of electron?

-3.4 eV
The total energy of an electron in an atom an orbit is -3.4 eV.

What is the ratio of rolling kinetic energy and rotational kinetic energy?

The rotational kinetic energy is the kinetic energy due to the rotation of an object and is part of its total kinetic energy.

What is Bohr’s ratio of kinetic energy to total energy?

In the Bohr’s model of hydrogen atom, the ratio of the kinetic energy to the total energy of the electron in quantum state is: 18250785 19.2k+ 36.7k+

What is the ratio of kinetic energy and potential energy?

The ratio of kinetic energy and potential energy of an electron in a Bohr orbit of a hydrogen-like series is -1/2 Hence, the correct option is B. Answer verified by Toppr Upvote (0)

What is the energy of the electron in the second Bohr orbit?

The energy of the electron in the second and third Bohr orbits of hydrogen atom is −5.42×10 −12erg and −2.41×10 −12erg respectively. Calculate the wavelength of the emitted radiation when the electron drops from third to second orbit.

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