the year of the birth of the personality in problem 30 31 corresponds to the result of the following expression what is it
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The year of birth of the character in problem 30-31 is 1879
We have two sequences:
S1 = (11,19,27, ... 99)
S2 = (4,5,6, ... 19)
We are going to look for the general term of each sequence:
S1n = 11 + 8 · (n-1) = 11 + 8n - 8 = 3 + 8n
S2n = 4 + 1 · (n-1) = 4 + n - 1 = n + 3
With these terms we look for the location of the last number of the sum:
3 + 8n = 99
8n = 96
n = 12; the sum goes up to position 12
n + 3 = 49
n = 46; the sum goes up to position 46
The sum of an arithmetic sequence is defined as:
Su = n (a1 + an) / 2
We look for the sum for each sequence:
Su1 = (12) · (11 + 99) / 2 = 660
Su2 = (46) · (4 + 49) / 2 = 1219
If we add and get that:
Year = 660 + 1219
Year = 1879
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