Current location - Training Enrollment Network - Books and materials - The math problem of the person sitting at the table
The math problem of the person sitting at the table
The answer is 44.

If the number of people is n, we can know from the meaning of the question: ①n-2 is a multiple of 3; ②n-4 is a multiple of 5; ③n-6 is a multiple of 7; ④n-8 is a multiple of 9; ⑤n is a multiple of 1 1, and n≥ 1 1.

② The single digit of the obtained n can only be 4 or 9.

Let the number of tables be x, and the number of x digits can only be 4 or 9.

11x = n nPossibility =44+ 1 1*(x-4) or 99+1* (x-9).

In the above formula, 1 1*(x-4) and1* (x-9) can be regarded as positive integer multiples of 1 10, because x is subtracted from the corresponding single digits.

1 10 can't meet the requirements of 1234⑤ at the same time, only 44 can meet the requirements by bringing them in.