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If radius of the .13^27 A1 nucleus is ta...

If radius of the `._13^27 A1` nucleus is taken to be `R_(A1)` then the radius of `._53^125 Te` nucleus is nearly.

A

`((53)/(13))^(1//3) R_(A1)`

B

`(5)/(3) R_(A1)`

C

`(3)/(5) R_(A1)`

D

`((13)/(53))^(1//3) R_(A1)`

Text Solution

Verified by Experts

The correct Answer is:
B

(b) As we know, `R = R_0 (A)^(1//3)`
Where `A` = mass number
`R_(A1) = R_0 (27)^(1//3) = 3 R_0`
`R_(Te) = R_0 (125)^(1//3) = 5 R_0 = (5)/(3) R_(A1)`.
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