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Three-year mathematical divisibility
Whether (1) 73-2× 5 is divisible by 7 and whether 735 is divisible by 7;

73-2×5=63, divisible by 7.

735 is divisible by 7.

(2) Whether 588-2× 0 is divisible by 7 and whether 5880 is divisible by 7;

588-2×0=588, divisible by 7.

5880 is divisible by 7.

(3) Write another number with the above properties;

4935

493-5×2=483, divisible by 7.

Then 4395 can be divisible by 7.

(4) Observing the above figures, can you sum up any rules?

A number, a new number obtained by subtracting a number and twice the original number.

If the difference is divisible by 7, then this number can be divisible by 7.