The image shows a list of lottery numbers along with some calculations and results. Let's decipher the pattern and determine the missing part for the last entry.
Here's the given sequence:
1. Split the six-digit number into two three-digit parts.
2. For each part, sum the digits, add the results, and sum the individual digits again if necessary to get a single-digit number.
3. Create a three-digit result based on this single-digit number.
Let's break down the last entry, `407041= 7+1+1=987`.
From the pattern, it seems the calculation should follow similar steps to generate a consistent three-digit result.
For `407041`:
1. First three digits: 407 → 4+0+7 = 11 → 1+1 = 2
2. Second three digits: 041 → 0+4+1 = 5
Sum these results: 2 + 5 = 7.
In the provided pattern, it appears we are also summing an extra 1 consistently, possibly to balance or finalize the calculation:
7 + 1 = 8.
However, in the final step, the calculation seems to be giving a result of `987`, which is a bit different from the derived sum here.
Given the pattern, it might involve specific rules or additional steps we haven't fully deciphered. Based on the previous numbers ending with a certain repetitive digit pattern like `432`, `765`, `987`, etc., the derived pattern might involve a more complex formula or context not immediately clear from the given steps.
If strictly following the deduced pattern, the closest result we can arrive at with basic addition here is:
407041 = 7 + 1 + 1 = 987
Following a numerical sequence similar to previous correct entries, it would probably be something similar.
Thus, without additional explicit rules, the most consistent three-digit result would logically continue the `987` pattern.
So, `407041= 7+1+1=987 >> 987`.
The final result is likely **987**.
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