After time "t" the number of radium atoms will be "2^{-t\/T}" times its original number, where "T" is the half-life time. In our case, "t\/T = 4800\/1600 = 3", and "2^{-3} = 1\/8". Since the radioactivity is proportional to the number of radioactive atoms, it will decrease 8 times and, therefore, will constitute 200/8 = 25 bq. The answer is: 25 bq.
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