the ratio of kinetic energy and potential energy of the electron in the bohr orbit of hydrogen atom is
Answers
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.
Similar questions
English,
7 months ago
Social Sciences,
7 months ago
Math,
7 months ago
Biology,
1 year ago
Math,
1 year ago