what is the general form of every positive odd integer in terms of some integer p
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the general form of every positive odd integer in terms of some integer p is 2p-1 where p>0
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Solution:
Positive integer is represented by a positive sign, where its symbolic representation is +
So, when the integer p is divisible by 2, it is understood that the integer should be an even number.
Then positive odd integer could be represented by adding 1 to that integer = +(p+1).
And, when the integer p is not divisible by 2.
Then, the positive odd integer could be represented by = +p
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