the ratio of kinetic energy and potential energy of the electron in the bohr orbit of hydrogen atom is
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Answered by
17
According to Bohr's theory, the formula for calculating the Potential Energy of Hydrogen like species is −27.2(z2/n2)eV−27.2(z2/n2)eV
where z is the atomic number and n is the shell number.
For first shell of hydrogen atom put n=1 and z=1. You will get PE=−27.2eVPE=−27.2eV
PS PE is twice of KE (which has positive sign) in magnitude.
where z is the atomic number and n is the shell number.
For first shell of hydrogen atom put n=1 and z=1. You will get PE=−27.2eVPE=−27.2eV
PS PE is twice of KE (which has positive sign) in magnitude.
Answered by
48
Answer: -1/2 .
Explanation:
Kinetic energy : 13.6 × Z²/n².
Where Z is atomic number and n is number of orbital or shell.
For hydrogen, Z (atomic number) = 1.
Then, kinetic energy is 13.6/n².
Now, potential energy = (-2) × 13.6 × Z²/n².
For hydrogen, potential energy = (-2) × 13.6/n².
Ratio = kinetic energy / potential energy = [13.6/ n²] / [-2× 13.6/n²] = 1/(-2) = 1 : -2.
Hope this helps...
Cheers.
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