The radius of second Bohr orbit- in terms of the Bohr radius- a 0- in Li 2- is -A- 2 a 0-4 a 0B- 4 a0-9C- 4 a0-3D- 2 a03-9

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Bohrs Derivations

The radius of...

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The radius of second Bohr orbit, in terms of the Bohr radius, $a_{0}$ , in $L i^{2 +} i s :$

\frac{2 a_{0}}{3}

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\frac{4 a_{0}}{9}

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\frac{4 a_{0}}{3}

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\frac{2 a_{0}}{9}

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a_{0}, in L i^{2 +}

a_{0}

ψ = \frac{1}{4 a_{0} \sqrt{2 π a_{0}}} (2 - \frac{r}{a_{0}}) e^{\frac{- r}{2 a_{0}}}

a_{0}

ψ = \frac{1}{4 a_{0} \sqrt{2 π a_{0}}} (2 - \frac{r}{a_{0}}) e^{\frac{- r}{2 a_{0}}}

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The kinetic energy of an electron in the $2^{n d}$ orbit of bohr's model of a hydrogen atom is: ( $a_{0}$ is Bohr radius)

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