Radial amplitude of electron wave can be represented by :

R (r)

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R^{2} (r)

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{4 π r}^{2}

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{4 π r}^{2} R^{2} (r)

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Solution

The correct option is B $R (r)$
Probability Distribution Curve: It is found that wave functions ψ can be expressed as the product of two functions, one of which the radial part $R(r)$ depends only on the distance from the nucleus, the other being the angular part $f (θ, Φ)$ depends only on the angles $θ$ and $Φ$ .
Hence option A is correct

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Similar questions

ψ^{2}

(n - 1)

P_{n i} (r) = 4 π r^{2} R_{n i}^{2} (r)

(Ψ)

\sum_{r = 1}^{15} \frac{r 2^{r}}{(r + 2)!}

4 π r^{2}

α_{r}, β_{r} (α_{r} < β_{r}) are the root of x^{2} - r^{2} (r + 1) x + r^{5} = 0

n \sum r = 1 (3 α_{r} + 2 β_{r}) : -

4 π r^{2}

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