The particles emitted by radioactive decay that are deflected by a magnetic field are:

  • A
    Protons and $\alpha$-particles
  • B
    Electrons,protons,and $\alpha$-particles
  • C
    Electrons,protons,and neutrons
  • D
    Electrons and $\alpha$-particles

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$A$ radioactive substance emits

Assertion: ${}_{Z}{X^{A}}$ undergoes $2\alpha$-decays,$2\beta$-decays,and $2\gamma$-decays,and the daughter product is ${}_{Z-2}{X^{A-8}}$.
Reason: In $\alpha$-decays,the mass number decreases by $4$ and the atomic number decreases by $2$. In $\beta$-decays,the mass number remains unchanged,but the atomic number increases by $1$.

The unit for nuclear dose given to a patient is

$A$ radioactive element $A$ decays into radioactive element $C$ by the following processes in succession.
$A \rightarrow B + {}_{2}^{4}He$
$B \rightarrow C + 2e^{-}$
Then elements

After one $\alpha$ and two $\beta$ emissions,what happens to the nucleus?

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