Initial number of nuclei is N0=15dmp/gN_0=15 dmp /gN0=15dmp/g
Final number of nuclei is N=10dmp/gN=10 dmp/gN=10dmp/g
The number of nuclei present after time t is
N=N0e−tln2T1/2N=N_0e^{-\frac{t ln2}{T_{1/2}}}N=N0e−T1/2tln2
10=15e−tln2573010=15e^{-\frac{t ln2}{5730}}10=15e−5730tln2
t=3352yearst=3352 yearst=3352years
So the age is t=3352yearst=3352 yearst=3352years
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