The problem requires identifying the particle emissions associated with changes in atomic and mass numbers during radioactive decay. Let's examine each observation and match it with the correct particle emission:
(A) No change in atomic number or mass number: This is characteristic of gamma emission, which involves the emission of photons since photons have no mass or charge.
(B) No change in mass number but the atomic number decreases by 1: This indicates positron emission, which involves a proton converting into a neutron and emitting a positron.
(C) No change in mass number but the atomic number increases by 1: This corresponds to beta decay where a neutron turns into a proton, emitting an electron (beta particle).
(D) Atomic number decreases by 2, and the mass number decreases by 4: This occurs during alpha decay, where an alpha particle (helium nucleus) is emitted.
Based on the analysis, the correct order of particles is: Photon, positron, electron, alpha particle.
Given Observations:
Observation | Atomic Number Change | Mass Number Change | Particle Emitted |
---|---|---|---|
A | No change | No change | Photon (γ) |
B | Decreases by 1 | No change | Positron (β⁺) or Electron Capture |
C | Increases by 1 | No change | Electron (β⁻) |
D | Decreases by 2 | Decreases by 4 | Alpha particle (α) |
Correct Sequence:
From the table, the particles correspond to:
γ (A), β⁺ (B), β⁻ (C), α (D)
Answer: The correct sequence is \(\boxed{\text{photon, positron, electron, alpha particle}}\) (Option 3)
Assertion : In Bohr model of hydrogen atom, the angular momentum of an electron in \( n \)th orbit is proportional to the square root of its orbit radius \( r_n \)
Reason (R): According to Bohr model, electron can jump to its nearest orbits only.