| 1. | The spectrum of hydrogen atom only |
| 2. | Spectrum of an atom or ion containing one electron only |
| 3. | The spectrum of hydrogen molecule |
| 4. | The solar spectrum |
According to Bohr's theory, what is the angular momentum of an electron located in the fifth orbit?
1.
2.
3.
4.
The radius of the second Bohr orbit for hydrogen atom is:
(Planck's Const. h = 6.6262 × 10–34 Js; mass of electron = 9.1091 × 10–31 kg; charge of electron e = 1.60210 ×10–19 C; permittivity of vaccum ∈0 = 8.854185 ×10–12 kg–1m–3A2)
1. 0.529 Å
2. 2.12 Å
3. 1.65 Å
4. 7.76 Å
The energy of an electron in the first Bohr orbit of H atom is –13.6 eV. The possible energy value (s) of the excited state(s) for electrons in Bohr orbits of hydrogen is (are):
1. –3.4 eV
2. –4.2 eV
3. –6.8 eV
4. +6.8 eV
Bohr model can explain:
1. the solar spectrum
2. the spectrum of the hydrogen molecule
3. the spectrum of hydrogen atoms only
4. spectrum of an atom or ion containing one electron only
| List–I | List–II | ||
| (I) | Radius of the nth orbit | (P) | \(\propto \mathrm{n}^{-2}\) |
| (II) | Angular momentum of the electron in the nth orbit | (Q) | \(\propto \mathrm{n}^{-1}\) |
| (III) | Kinetic energy of the electron in the nth orbit | (R) | \(\propto \mathrm{n}^0\) |
| (IV) | Potential energy of the electron in the nth orbit | (S) | \(\propto \mathrm{n}^1\) |
| (T) | \(\propto \mathrm{n}^2\) | ||
| (U) | \(\propto \mathrm{n}^{1 / 2}\) |
| Statement I: | |
| Statement II: |