Atomic mass number of an element thorium is $232$ and its atomic number is $90$. The end product of this radioactive element is an isotope of lead (atomic mass $208$ and atomic number $82$). The number of alpha and beta particles emitted is
$\alpha = 3,\;\beta = 3$
$\alpha = 6,\;\beta = 4$
$\alpha = 6,\;\beta = 0$
$\alpha = 4,\;\beta = 6$
A deutron is bombarded on $_8{O^{16}}$ nucleus and $\alpha$-particle is emitted. The product nucleus is
A radioactive element $_{90}{X^{238}}$ decay into $_{83}{Y^{222}}$. The number of $\beta - $ particles emitted are
The radioactive decay of uranium into thorium is expressed by the equation $_{92}^{238}U \to _{90}^{234}Th + X,$ where $'X'$ is
When a nucleus with atomic number $Z$ and mass number $A$ undergoes a radioactive decay process :
Neutrino is a particle, which is