MCQ
Statement A (Assertion) : $\sqrt{2}$ is an irrational number.
Statement $R$ (Reason) : If $p$ be a prime, then $\sqrt{p}$ is an irrational number.
Statement $R$ (Reason) : If $p$ be a prime, then $\sqrt{p}$ is an irrational number.
- ✓Both assertion (A) and reason ( $R$ ) are true and reason $(R)$ is the correct explanation of assertion (A).
- BBoth assertion $(A)$ and reason $(R)$ are true and reason $(R)$ is not the correct explanation of assertion (A).
- CAssertion (A) is true but reason ( $R$ ) is false.
- DAssertion (A) is false but reason $(R)$ is true.
