Consider an electron in a hydrogen atom, revolving in its second excited state (having radius `4.65 Å`). The de-Broglie wavelength of this electron is :
Consider an electron in a hydrogen atom, revolving in its second excited state (having radius 4.65Å ). The de-Broglie wavelength of the electron is
An electron, in a hydrogen like atom , is in excited state. It has a total energy of -3.4 eV, find the de-Broglie wavelength of the electron.
In a H-atom an electron is in 2^(nd) excited state and its radius =4.75Å calculate the de-broglie wavelength of the electron
The energy of seperation of an electron in a hydrogen like atom in excited state is 3.4eV. The de-Broglie wave length (in Å) associtated with the electron is :
If the total enrgy fo an electron in a hydrogen linke atom in an ecited state is - 3. 4 eV , the the de-Broglie wavelngth of the electron is :
If the total energy of an electron in a hydrogen atom in an exicted state is -3.4 eV , then the de- broglie wavelegth of the electron is :-
The radius of hydrogen atom , when it is in its second excite state , becomes:
the energy required to excite an electron in hydrogen atom to its first excited state is
