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The charge on an election is 4.803 X 10^-9electrostatic units. If it were written in full,
how many zeroes would there be betweenthe decimal point and the digit4?
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(! is read as factorial)? This is one of the most common problems in elementary school and middle school math competitions and for those who have memorized the strategy, this can be solved in less than five seconds. There are (100/5) + (100/25) = 24 trailing zeros in 100!.
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If 60! is written out as an integer, with how many consecutive 0's will that integer end? ... The number of trailing zeros in the decimal representation of n!, the factorial of a ... How many zeros are in the end (after which no other digits follow) of 32!? ... to the number of factors 10, each of which gives one more trailing zero.
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