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Let n is the positive odd integers.
Let two consecutive positive odd integers .
The word sum of two consecutive positive odd integers represents.
The word two consecutive positive odd integers with a sum that is at least 8 and less than 24 represents .
The inequality is .
Subtract 2 from each side.
Divide each side by 2.
.
The n values set is .
If the remaining positive odd integer value and the solution set is .
If the remaining positive odd integer value and the solution set is .
If the remaining positive odd integer value and the solution set is .
If the remaining positive odd integer value and the solution set is .
If the remaining positive odd integer value and the solution set is .
The all solution sets are .
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