The potential of an atom is given by $V=Vo\ log_e (\frac {r}{r_o})$ , where $r_o$ is a constant and $r$ is the radius of the orbit. Assuming Bohr's model to be applicable, which variation of $r_n$ with $n$ is possible ( $n$ being principal quantum number)?

Question

The potential of an atom is given by $V=Vo\ log_e (\frac {r}{r_o})$ , where  $r_o$  is a constant and  $r$  is the radius of the orbit. Assuming Bohr's model to be applicable, which variation of  $r_n$  with  $n$  is possible ( $n$  being principal quantum number)?

cdquestions Admin · Accepted Answer

The correct option is (A): $r_n∝n$ .

Answer

Answer

$r_n∝\frac 1n$

Answer

$r_n∝n^2$

Answer

$r_n∝\frac {1}{n^2}$

The potential of an atom is given by \(V=Vo\ log_e (\frac {r}{r_o})\), where \(r_o\) is a constant and \(r\) is the radius of the orbit. Assuming Bohr's model to be applicable, which variation of \(r_n\) with \(n\) is possible (\(n\) being principal quantum number)?

The Correct Option is A

Solution and Explanation

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