356434 Match the Column-I and Column-II.
Column I
Column II
A
Radius of \({n^{th}}\) orbit
P
\(\frac{{z{e^2}}}{{2{\varepsilon _0}hn}}\)
B
Velocity of electron in \({n^{th}}\) orbit
Q
\(\frac{{ - z{e^4}m}}{{4{n^2}{h^2}\varepsilon _0^2}}\)
C
Potential energy in \({n^{th}}\) orbit
R
\(\frac{{z{e^2}m}}{{8{n^2}{h^2}\varepsilon _0^2}}\)
D
Kinetic energy in \({n^{th}}\) orbit
S
\(\frac{{{\varepsilon _0}{n^2}{h^2}}}{{\pi m{e^2}z}}\)

356435 An electron revolving in \(n^{\text {th }}\) Bohr orbit has magnetic moment \(\mu_{n}\). If \(\mu_{n} \propto n^{x}\), the value of \(x\) is

356436 The ratio of kinetic energy to the total energy of an electron in a Bohr orbit of the hydrogen atom is

356437 The radius of an electron orbit in a hydrogen atom is of the order of

356434 Match the Column-I and Column-II.
Column I
Column II
A
Radius of \({n^{th}}\) orbit
P
\(\frac{{z{e^2}}}{{2{\varepsilon _0}hn}}\)
B
Velocity of electron in \({n^{th}}\) orbit
Q
\(\frac{{ - z{e^4}m}}{{4{n^2}{h^2}\varepsilon _0^2}}\)
C
Potential energy in \({n^{th}}\) orbit
R
\(\frac{{z{e^2}m}}{{8{n^2}{h^2}\varepsilon _0^2}}\)
D
Kinetic energy in \({n^{th}}\) orbit
S
\(\frac{{{\varepsilon _0}{n^2}{h^2}}}{{\pi m{e^2}z}}\)

356435 An electron revolving in \(n^{\text {th }}\) Bohr orbit has magnetic moment \(\mu_{n}\). If \(\mu_{n} \propto n^{x}\), the value of \(x\) is

356436 The ratio of kinetic energy to the total energy of an electron in a Bohr orbit of the hydrogen atom is

356437 The radius of an electron orbit in a hydrogen atom is of the order of

356434 Match the Column-I and Column-II.
Column I
Column II
A
Radius of \({n^{th}}\) orbit
P
\(\frac{{z{e^2}}}{{2{\varepsilon _0}hn}}\)
B
Velocity of electron in \({n^{th}}\) orbit
Q
\(\frac{{ - z{e^4}m}}{{4{n^2}{h^2}\varepsilon _0^2}}\)
C
Potential energy in \({n^{th}}\) orbit
R
\(\frac{{z{e^2}m}}{{8{n^2}{h^2}\varepsilon _0^2}}\)
D
Kinetic energy in \({n^{th}}\) orbit
S
\(\frac{{{\varepsilon _0}{n^2}{h^2}}}{{\pi m{e^2}z}}\)

356435 An electron revolving in \(n^{\text {th }}\) Bohr orbit has magnetic moment \(\mu_{n}\). If \(\mu_{n} \propto n^{x}\), the value of \(x\) is

356436 The ratio of kinetic energy to the total energy of an electron in a Bohr orbit of the hydrogen atom is

356437 The radius of an electron orbit in a hydrogen atom is of the order of

356434 Match the Column-I and Column-II.
Column I
Column II
A
Radius of \({n^{th}}\) orbit
P
\(\frac{{z{e^2}}}{{2{\varepsilon _0}hn}}\)
B
Velocity of electron in \({n^{th}}\) orbit
Q
\(\frac{{ - z{e^4}m}}{{4{n^2}{h^2}\varepsilon _0^2}}\)
C
Potential energy in \({n^{th}}\) orbit
R
\(\frac{{z{e^2}m}}{{8{n^2}{h^2}\varepsilon _0^2}}\)
D
Kinetic energy in \({n^{th}}\) orbit
S
\(\frac{{{\varepsilon _0}{n^2}{h^2}}}{{\pi m{e^2}z}}\)

356435 An electron revolving in \(n^{\text {th }}\) Bohr orbit has magnetic moment \(\mu_{n}\). If \(\mu_{n} \propto n^{x}\), the value of \(x\) is

356436 The ratio of kinetic energy to the total energy of an electron in a Bohr orbit of the hydrogen atom is

356437 The radius of an electron orbit in a hydrogen atom is of the order of