Advertisements
Advertisements
प्रश्न
When a nucleus in an atom undergoes a radioactive decay, the electronic energy levels of the atom ______.
विकल्प
do not change for any type of radioactivity.
change for α and β radioactivity but not for γ-radioactivity.
change for α-radioactivity but not for others.
change for β-radioactivity but not for others.
Advertisements
उत्तर
When a nucleus in an atom undergoes a radioactive decay, the electronic energy levels of the atom change for α and β radioactivity but not for γ-radioactivity.
Explanation:
| Features | α- particles | β- particles | γ-rays | |
| 1. | Identity | Helium nucleus or doubly ionised helium atom (2He4) | Fast moving electron (–β0 or B–) |
Photons (E.M. waves) |
| 2. | Charge | + 2e | – e | Zero |
| 3. | Mass | 4 mp (mp = mass of proton) = 1.87 × 10–27 |
me | Massless |
| 4. | Equation of decay |
\[\ce{_{Z}X^A ->[α-decay]}\] \[\ce{_{z-2}Y^{A-4} + _{2}He^4}\] \[\ce{n_α = A - A^{'}/4}\] |
\[\ce{_{z}X^A -> _{z + 1} Y^A + _{-1}e^0 + {v}}\] \[\ce{_{z}y^A ->[n_{β}] z^' X^A}\] ⇒ nβ = (2nα = – Z + Z') |
\[\ce{_{Z}X^A -> _{Z}X^α + γ}\] |
A /3-particle carries one unit of negative charge (– e), an α-particle carries 2 units of positive charge (+ 2e) and γ (particle) carries no charge. Hence electronic energy levels of the atom charge for α and β decay, but not for γ-decay.
APPEARS IN
संबंधित प्रश्न
State the law of radioactive decay.
Derive the mathematical expression for law of radioactive decay for a sample of a radioactive nucleus
A radioactive isotope has a half-life of T years. How long will it take the activity to reduce to a) 3.125%, b) 1% of its original value?
The radioactive isotope D decays according to the sequence

If the mass number and atomic number of D2 are 176 and 71 respectively, what is (i) the mass number (ii) atomic number of D?
In a radioactive decay, neither the atomic number nor the mass number changes. Which of the following particles is emitted in the decay?
Lithium (Z = 3) has two stable isotopes 6Li and 7Li. When neutrons are bombarded on lithium sample, electrons and α-particles are ejected. Write down the nuclear process taking place.
28Th emits an alpha particle to reduce to 224Ra. Calculate the kinetic energy of the alpha particle emitted in the following decay:
`""^228"Th" → ""^224"Ra"^(∗) + alpha`
`""^224"Ra"^(∗) → ""^224"Ra" + γ (217 "keV")`.
Atomic mass of 228Th is 228.028726 u, that of 224Ra is 224.020196 u and that of `""_2^4H` is 4.00260 u.
(Use Mass of proton mp = 1.007276 u, Mass of `""_1^1"H"` atom = 1.007825 u, Mass of neutron mn = 1.008665 u, Mass of electron = 0.0005486 u ≈ 511 keV/c2,1 u = 931 MeV/c2.)
When charcoal is prepared from a living tree, it shows a disintegration rate of 15.3 disintegrations of 14C per gram per minute. A sample from an ancient piece of charcoal shows 14C activity to be 12.3 disintegrations per gram per minute. How old is this sample? Half-life of 14C is 5730 y.
The half-life of 40K is 1.30 × 109 y. A sample of 1.00 g of pure KCI gives 160 counts s−1. Calculate the relative abundance of 40K (fraction of 40K present) in natural potassium.
What is the amount of \[\ce{_27^60Co}\] necessary to provide a radioactive source of strength 10.0 mCi, its half-life being 5.3 years?
Disintegration rate of a sample is 1010 per hour at 20 hours from the start. It reduces to 6.3 x 109 per hour after 30 hours. Calculate its half-life and the initial number of radioactive atoms in the sample.
Two radioactive materials X1 and X2 have decay constants 10λ and λ respectively. If initially, they have the same number of nuclei, then the ratio of the number of nuclei of X1 to that of X2 will belie after a time.
Two radioactive materials Y1 and Y2 have decay constants '5`lambda`' and `lambda` respectively. Initially they have same number of nuclei. After time 't', the ratio of number of nuclei of Y1 to that of Y2 is `1/"e"`, then 't' is equal to ______.
What percentage of radioactive substance is left after five half-lives?
If 10% of a radioactive material decay in 5 days, then the amount of original material left after 20 days is approximately :
The variation of decay rate of two radioactive samples A and B with time is shown in figure.

Which of the following statements are true?
- Decay constant of A is greater than that of B, hence A always decays faster than B.
- Decay constant of B is greater than that of A but its decay rate is always smaller than that of A.
- Decay constant of A is greater than that of B but it does not always decay faster than B.
- Decay constant of B is smaller than that of A but still its decay rate becomes equal to that of A at a later instant.
A piece of wood from the ruins of an ancient building was found to have a 14C activity of 12 disintegrations per minute per gram of its carbon content. The 14C activity of the living wood is 16 disintegrations per minute per gram. How long ago did the tree, from which the wooden sample came, die? Given half-life of 14C is 5760 years.
Sometimes a radioactive nucleus decays into a nucleus which itself is radioactive. An example is :
\[\ce{^38Sulphur ->[half-life][= 2.48h] ^{38}Cl ->[half-life][= 0.62h] ^38Air (stable)}\]
Assume that we start with 1000 38S nuclei at time t = 0. The number of 38Cl is of count zero at t = 0 and will again be zero at t = ∞ . At what value of t, would the number of counts be a maximum?
