Question
In beta decay, an electron (or a positron) is emitted by a nucleus. Does the remaining atom get oppositely charged?

Answer

In beta decay, a neutron from the nucleus is converted to a proton releasing an electron and an antineutrino or a proton is converted to a neutron releasing a positron and a neutrino.
$\beta^-\text{decay:}\text{ n}\rightarrow\text{p + e + }\vec{\text{v}}$
$\beta^+\text{decay:}\text{ p}\rightarrow\text{n + e}^+ + \text{v}$
Since the number of valence electrons present in the parent atom do not change, the remaining atom does not get oppositely charged. Instead, due to a change in the atomic number, there's a formation of a new element.

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

The earth revolves round the sun due to gravitational attraction. Suppose that the sun and the earth are point particles with their existing masses and that Bohr's quantization rule for angular momentum is valid in the case of gravitation.
(a) Calculate the minimum radius the earth can have for its orbit.
(b) What is the value of the principal quantum number n for the present radius? Mass of the earth $= 6.0 \times 10^{-24}kg.$ Mass of the sun $= 2.0 \times 10^{30}kg,$ earth $-$ sun distance $= 1.5 \times 10^{11}m$.
Consider the situation shown in figure. The plates of the capacitor have plate area A and are clamped in the laboratory. The dielectric slab is released from rest with a length a inside the capacitor. Neglecting any effect of friction or gravity, show that the slab will execute periodic motion and find its time period.
In an imaginary atmosphere, the air exerts a small force $F$ on any particle in the direction of the particle's motion. A particle of mass $m$ projected upward takes a time $t_1$ in reaching the maximum height and $t_2$ in the return journey to the original point. Then:
The magnetic field existing in a region is given by $\overrightarrow{\text{B}}=\text{B}_0\Big(1+\frac{\text{x}}{\text{l}}\Big)\overrightarrow{\text{k}}.$ A square loop of edge land carrying a current $i,$ is placed with its edges parallel to the $x - y$ axes. Find the magnitude of the net magnetic force experienced by the loop.
A bullet of mass $20g$ travelling horizontally with a speed of $500m/s$ passes through a wooden block of mass $10.0\ kg$ initially at rest on a level surface. The bullet emerges with a speed of $100m/s$ and the block slides $20\ cm$ on the surface before coming to rest. Find the friction coefficient between the block and the surface.
Two coils $A$ and $B$ have inductances $1.0H$ and $2.0H$ respectively. The resistance of each coil is $10\Omega.$ Each coil is connected to an ideal battery of emf $2.0V$ at $t = 0$ Let $i_A$ and $i_B$ be the currents in the two circuit at time $t$. Find the ratio $\frac{\text{i}_\text{A}}{\text{i}_\text{B}}$
  1. $t = 100ms$
  2. $t = 200ms$
  3. $t = 1s.$
Find the value of $\frac{\text{t}}{\tau}$ for which the current in an LR circuit builds up to:
  1. 90%,
  2. 99%
  3. 99·9% of the steady-state value.
Consider the $\text{LCR}$ circuit shown in Fig. Find the net current $i$ and the phase of $i$. Show that . Find the impedence $Z$ for this circuit.
The property of diamagnetism is said to be present in all materials. Then, why are some materials paramagnetic or ferromagnetic?
A spherical conductor of radius 12cm has a charg of $1.6 \times 10^{-7} C$ distributed uniformly on its surface. What is the electric field:
(a) inside the sphere
(b) just outside the sphere
(c) at a point 18 cm from the centre of the sphere?