I too got the "wrong" answer, but my logic works too. Stupid question with multiple answers.
1@9=0
The rule to use is simple. You multiply the first digit (in this case, a 1) by "9". You then take the sum of the digits of this product. In the case, since the product is 9, the sum of the product is just 9. You take this number, and subtract the second number from it. In this case, we get 9-9=0. Save this number (lets call it "correction factor").
Then use the rule 9* first number minus second number minus the correction factor.
Therefore we get 9 * 1 - 9 - 0 = 0
for 3@8=18, the final equation would be 9 * first number minus second number minus the correction factor.
The correction factor is simply the first digit times 9, which is 27. We take the sum of the digits of this product which is 9. We then subtract the second number from it, which is 8. The correction factor is 1.
Therefore we get 9 * 3 - 8 - 1 = 27 - 8 - 1 = 18
9@8=72, the final equation would be 9*9-72-correction factor, where correction factor is 9*9 = 81, sum of products is 9 subtract 8 from it to get 1
Therefore we get 9*9-8-1 = 72
Therefore for 9@9=81, the correction factor is 9*9=81, sum of digits is 9, subtract 9 from it you get 0. So equation is 9*9-9-0 = 72