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For some integer q , every odd integer is of the form (A) q (B) q + 1 (C) 2 q (D) 2 q + 1
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@abhi_abhi
Think it through. For integer q 1) 2q must be even right, because it has a factor of 2 2) q + 1, might be even or odd. It depends on q. 3) 2q + 1, must be an even number plus 1, so this is always odd 4) q, like option 2 this is even or odd depending on q. From this quick assessment, you can see that the correct answer must be 3.
Pretty poorly formatted answers... You can derive this rule yourself. 1, 3, 5, 7, ... It's an arithmetic sequence - first term is 1, common difference is 2. \[\Large a _{n} = a_1 + (n-1) d\]
(D) 2 q + 1
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