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The total number of maxima in the radial probability distribution curve of 2s is: (a) One. (b) Two. (c) Six. (d) Four.?
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The total number of maxima in the radial probability distribution curv...
Answer:

Explanation:

The radial probability distribution curve of 2s orbital is given by the equation:

P(r) = (4/πa^3) * (r/a)^2 * e^(-2r/a)

where a is the Bohr radius.

To determine the number of maxima in the curve, we need to find the points where the first derivative of the curve is equal to zero.

Taking the first derivative of the equation, we get:

P'(r) = (8/πa^3) * (r/a) * (1 - r/a) * e^(-2r/a)

Setting P'(r) equal to zero and solving for r, we get:

r = a/2 or r = 0

Therefore, there are two points where the first derivative of the curve is equal to zero, which correspond to two maxima in the curve.

Answer: (b) Two.
Community Answer
The total number of maxima in the radial probability distribution curv...
Ans is 2

becoz The total number of peaks (maximas) appearing in the curves for 's' orbitals is equal to 'n'
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The total number of maxima in the radial probability distribution curve of 2s is: (a) One. (b) Two. (c) Six. (d) Four.?
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