If $$P_{1}, P_{2}$$, and $$P_{3}$$ are three distinct prime numbers, then what is the least common multiple of $$P_{1}, P_{2}$$, and $$P_{3}$$?
As we know that prime numbers are the multiples of 1 and the number itself. So the LCM of any three distinct prime numbers will be equal to the product of these numbers.
LCM(least common multiple) of $$P_{1}, P_{2}$$, and $$P_{3}$$ = $$P_{1} \times P_{2} \times P_{3}$$
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