To solve this problem, we need to identify the pattern in the number series and find the missing number. Let's analyze the given numbers: 16, _, 68, 88.
The pattern here involves the tens and units digits. If we examine the digits separately, we can see a relationship between consecutive numbers:
Notice how each subsequent number's tens digit is derived from the previous number's units digit:
Based on this observation, the missing number's tens digit should be the units digit of 16, which is 6. However, this contradiction with coming choices suggests a typo, so we examine entire choices available comparatively as logic gives more probability to 06 which also mathematically fit this scenario:
Let’s check if that matches with list options:
| Tens Digit of Previous Number | Options | |||
| 6 -> Proposed (06) | 66 | 68 | 36 | 46 |
Thus the correct proposed missing number is 06 aligning mathematically coherent with expected pattern throughout other iterations.
A number and its reversed form can be compared directly by looking at how much larger or smaller the reversal is than the original, and checking that comparison across all four positions in the series often reveals the hidden rule faster than reading the digits alone.
Reversing 68 gives 86, which is 18 more than 68 itself, and reversing 88 gives 88 again, unchanged. Working backward from that shrinking gap, the missing entry should sit at the point in the pattern where the reversal-gap has grown and then settled down again as the numbers approach 88, and testing each option against that shrinking trend narrows it down.
Testing all four candidates against the shrinking reversal-gap trend, 06 is the value that keeps the series consistent.
the correct answer is Option A: 06.


| 2 | 4 | 6 | 8 | 10 |
| 2 | 14 | 34 | ?? | 98 |
