Actuaries A, B, C always arrive late to their company: in fact, the boss already knows that A is late 10% of the days, B is late 20% of the days and that C, the most unfulfilled, arrives late one in every three days, that is, 33% of the days (they have not fired actuary C, although they have tried many times, because only he is an expert in that area that he handles and that no one knows better than him; They have been very patient). If the three actuaries arrive each day to work in a mutually independent manner, determine the probability that, tomorrow, AT LEAST ONE of them will be late.

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general 11 months ago 1713