If the digits 7, 8, 2, 3 and 0 are used, each exactly once, to form a three-digit positive integer and a two-digit positive integer that differ by exactly 288, what is the sum of the three-digit integer and the two-digit integer? (Difficulty: 4)
數字7、8、2、3、0各使用一次，組成一個3位自然數和一個2位自然數，使得它們正好相差288，求這個3位數和2位數的和是幾？
先列一個豎式：
圖1
差的個位是8，在數字7、8、2、3、0中，只有 0和2 滿足條件，填入得：
圖2
差的十位是8，因為個位借了1，在剩下的7、8、3中，只有 7和8 滿足條件，填入得：
圖3
剩下最后一個方框中只能填3了，檢查一下符合條件！
圖4
故它們的和為452：
圖5
下期看點——難倒美國小朋友的數陣圖
Positive integers 1 to 36 are written in rows in a six-by-six array as shown. Each prime number is crossed off, as well as all the numbers in the diagonal extending up and to the right from that prime. For example, 11 is prime and is crossed off along with the 6 above and to the right. What is the sum of the remaining values after all the primes and associated diagonals have been eliminated? (Difficulty: 3)
圖6