Consider a system containing a negatively charge poin `(pi, m_(pi) = 273^(@)m_(e))` orbital around a staionary nucleus of atomic number Z .The total energy `(E_(n))` of ion is half of its potential energy `(PE_(n))` in nth sationary state .The motion of the poin can be assumed to be in a uniform circular notion with centripents force given by the force of attaraction between the positive uncless and the point .Assume that point revolves only in the stationary satte defined by the quantisation of its angular momentum about the nucless as Bohr's model
The wavelength `(lambda_(n))` of the pion orbital in nth stationarry state is ggiven by :

Consider a system containing a negatively charge poin (pi, m_(pi) = 273^(@)m_(e)) orbital around a staionary nucleus of atomic number Z .The total energy (E_(n)) of ion is half of its potential energy (PE_(n)) in nth sationary state .The motion of the poin can be assumed to be in a uniform circular notion with centripents force given by the force of attaraction between the positive uncless and the point .Assume that point revolves only in the stationary satte defined by the quantisation of its angular momentum about the nucless as Bohr's model The potential energy (PE_(n)) of ion follows:

Consider a system containing a negatively charge point (pi, m_(pi) = 273m_(e)) orbital around a stationary nucleus of atomic number Z .The total energy (E_(n)) of ion is half of its potential energy (PE_(n)) in nth stationary state .The motion of the point can be assumed to be in a uniform circular motion with centripetal force given by the force of attraction between the positive nucleus and the point .Assume that point revolves only in the stationary state defined by the quantization of its angular momentum about the nucleus as Bohr's model The potential energy (PE_(n)) of ion follows:

Consider a system containing a negatively charge poin (pi, m_(pi) = 273^(@)m_(e)) orbital around a staionary nucleus of atomic number Z .The total energy (E_(n)) of ion is half of its potential energy (PE_(n)) in nth sationary state .The motion of the poin can be assumed to be in a uniform circular notion with centripents force given by the force of attaraction between the positive uncless and the point .Assume that point revolves only in the stationary satte defined by the quantisation of its angular momentum about the nucless as Bohr's model Number of waves made by the point when orbital in third excitation state are

Consider a system containing a negatively charge poin (pi, m_(pi) = 273^(@)m_(e)) orbital around a staionary nucleus of atomic number Z .The total energy (E_(n)) of ion is half of its potential energy (PE_(n)) in nth sationary state .The motion of the poin can be assumed to be in a uniform circular notion with centripents force given by the force of attaraction between the positive uncless and the point .Assume that point revolves only in the stationary satte defined by the quantisation of its angular momentum about the nucless as Bohr's model The longest wavelength radiation emitted in the emission spectrum when the pion de-excited from n = 3 to ground state lies which of the following region ?

Consider a system containing a negatively charge poin (pi, m_(pi) = 273^(@)m_(e)) orbital around a staionary nucleus of atomic number Z .The total energy (E_(n)) of ion is half of its potential energy (PE_(n)) in nth sationary state .The motion of the poin can be assumed to be in a uniform circular notion with centripents force given by the force of attaraction between the positive uncless and the point .Assume that point revolves only in the stationary satte defined by the quantisation of its angular momentum about the nucless as Bohr's model The longest wavelength radiation emitted in the emission spectrum when the pion de-excited from n = 3 to ground state lies which of the following region ?

Consider a system containing a negatively charge point (pi, m_(pi) = 273m_(e)) orbital around a stationary nucleus of atomic number Z .The total energy (E_(n)) of ion is half of its potential energy (PE_(n)) in nth stationary state .The motion of the point can be assumed to be in a uniform circular motion with centripetal force given by the force of attraction between the positive nucleus and the point .Assume that point revolves only in the stationary state defined by the quantization of its angular momentum about the nucleus as Bohr's model Number of waves made by the point when it orbits in third excitation state are

Potential energy (PE_(n)) and kinetic energy (KE_(n)) of electron in nth orbit are related as

Potential energy (PE_(n)) and kinetic energy (KE_(n)) of electron in nth orbit are related as

An artificial satellite moving in a circular orbit around the earth has a total energy E_0 (PE+KE) its potential energy is