Question

Statement 1: For $n = 3, l$ may be $0, 1$ and $2$ and $'m'$ may be $0, \pm 1 and \pm 2.$
Statement 2: For each value of $n$, there are $0$ to $(n-1)$ possible values of $l$; for each value of $l$, there are $0$ to $\pm $ values of $m$.

• A. If both Statement $1$ and Statement $2$ are true and the statement $2$ is the correct explanation of the statement $1$.
• B. If both Statement $1$ and Statement $2$ are true but statement $2$ is not the correct explanation of the statement $1$.
• C. If Statement $1$ is true but Statement $2$ is false.
• D. If Statement $1$ is false but Statement $2$ is true

Answer 1

Answer: (A)

For principal quantum number $n$
$l = 0 to (n - 1)$ and $m = - l$ to $I$ including zero.