The sum 1+3+....+(2n-1) of the first odd integer
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Then the conclusion is that the property is true for every integer n greater than or equal to m. Example: Prove that the sum of the n first odd positive integers is n2, i.e., 1 + 3 + 5 + + (2n − 1) = n2. The sum of the first n even positive integers is p and the sum of the first n odd integers is q.
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