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1.
In a head-on collision between an a-particle and a gold nucleus, the minimum distance of approach is 3.95 × 10–14 m. Calculate the energy of the a-particle.
(a) 1MeV
(b) 6MeV
(c) 2MeV
(d) 10MeV
Ans (b)
2.
In an atom, two electrons move around the nucleus in circular orbits of radii R and 4R. The ratio of the time taken by them to complete one revolution is
(a) \frac{1}{4}
(b) \frac{4}{1}
(c) \frac{8}{1}
(d) \frac{1}{8}.
Ans (d)
3.
The kinetic energy of the electron in an orbit of radius r in hydrogen atom is (e = electronic charge)
(a) \frac{{{{e}^{2}}}}{{{{r}^{2}}}}
(b) \frac{{{{e}^{2}}}}{{2r}}
(c) \frac{{{{e}^{2}}}}{r}
(d) \frac{{{{e}^{2}}}}{{2{{r}^{2}}}}.
Ans (b)
4.
A charged oil drop is suspended in a uniform electric field of 3 × 104 Vm–1, so that it neither falls nor rises. Find the charge on the drop if its mass is 9.75 × 10–15kg.
(a) 4.7 × 10–12 C
(b) 3.8 × 10–12 C
(c) 3.2 × 10–12 C
(d) 2.6 × 10–12 C
Ans (c)
5.
The angular momentum of an electron in a hydrogen atom is proportional to
(a) \frac{1}{{\sqrt{r}}}
(b) \frac{1}{r}
(c) \sqrt{r}
(d)r2.
Ans (c)
6.
One requires an energy En to remove a nucleon from a nucleus and an energy Ee to remove an electron from an atom. Then
(a) {{E}_{n}}={{E}_{e}}
(b) {{E}_{n}}<{{E}_{e}}
(c) {{E}_{n}}>{{E}_{e}}
(d) {{E}_{n}}\ge {{E}_{e}}.
Ans (c)
7.
Calculate the second excitation potential of single ionized helium.
Given e = 1.6×10–19 C, m = 9.1 10–31 kg and h = 6.62 10–34 J-s.
(a) 6.2 eV
(b) 5.4 eV
(c) 6.9 eV
(d) 7.7 eV
Ans (a)
8.
As per Bohr model, the minimum energy (in eV) required to remove an electron from the ground state of doubly ionized Li and (Z = 3) is
(a) 1.51
(b) 13.6
(c) 40.8
(d) 122.4
Ans (d)
9.
In Bohr’s model, the atomic radius of the first orbit is r0, then the radius of the third orbit is
(a) \frac{{{{r}_{0}}}}{9}
(b) {{r}_{0}}
(c) 9{{r}_{0}}
(d) 3{{r}_{0}}
Ans (c)
10.
As per Bohr model, the minimum energy (in eV) required to remove an electron from the ground state of doubly ionized Li and (Z = 3) is
(a) 1.51
(b) 13.6
(c) 40.8
(d) 122.4
Ans (d)
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