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If radius of the $^{27}_{13}Al$ nucleus is taken to be $R_{Al}$ then the radius of $^{125}_{53}Te$ nucleus is nearly:
A
$\left(\frac{53}{13}\right)^{1/3}R_{Al}$
B
$\frac{5}{3}R_{Al}$
C
$\frac{3}{5}R_{Al}$
D
$\left(\frac{13}{53}\right)^{1/3}R_{Al}$
Detailed Solution
Nuclear radius $R \propto A^{1/3}$
$\frac{R_{Te}}{R_{Al}} = \left(\frac{125}{27}\right)^{1/3} = \frac{5}{3}$
$R_{Te} = \frac{5}{3}R_{Al}$
$\frac{R_{Te}}{R_{Al}} = \left(\frac{125}{27}\right)^{1/3} = \frac{5}{3}$
$R_{Te} = \frac{5}{3}R_{Al}$
