The pattern in the table is that each row consists of consecutive integers, and each column follows an arithmetic sequence with a step of 2:
Thus, the missing values are:
Row 2, Column 2: 4
Row3, Column1: 5
Row3, Column2: 6
Final table:
|1|2|
|3|4|
|5|6|
Answer: The missing numbers are 4,5,6 respectively. So filling the blanks gives 3 4, then 5 6. So the complete table is as above.
The key missing values are 4 (in row2 col2), then 5 and6 in row3.
Final answer: The missing entries are 4,5,6. So the table becomes:
1 2
3 4
5 6
So the answer is 4 (for the first ?), then 5 and 6 (for the next two ?s). If we need to list all missing in order: 4,5,6.
\boxed{4} (for row 2 col 2), \boxed{5} (row3 col1), \boxed{6} (row3 col2). But since the question might expect the sequence of missing values as per their positions: the first ? is row2 col2 → 4; then row3 col1 →5; row3 col2→6. So the answer is 4,5,6.
But if we need to present them in the order of the question marks in the original table: let's see original table's ? positions are (row2, col2), then (row3, col1), then (row3, col2). So the sequence is 4,5,6.
Therefore, the answer is \boxed{4}, \boxed{5}, \boxed{6} (or combined as 4 5 6). But since the problem might expect a single boxed answer if possible, but likely the three missing numbers are 4,5,6. 4,5,6
The pattern is that each row contains consecutive integers, and each column is an arithmetic sequence with a step of 2:
Thus, the missing values are 4,5,6.
Final Answer
The missing numbers are 4,5,6. So the complete table is:
1 2
3 4
5 6
\boxed{4} \boxed{5} \boxed{6}
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