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\[\Large \sum_{n = 1}^{20}\normalsize 3n\]
Yes.
That looks something like playing with the minus sign.
3,5,7,9,11.... are odd numbers so 2n + 1 where n starts at 1.
and their sign will be the (n + 1) power of (-1)
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\[\Large \sum_{n = 1}^{}\large (-1)^{n + 1}2n + 1\]Let's see if that works
oh, and the upper limit is 7
\[f(1) = 3\]
Yes, it works!
Yes sir.
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Yes...
You're welcome. Phew
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