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Find the sum for the 1st 20 terms in the sequence. 4, 7,10,13
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First we begin by find the 20th terms, \[\huge a_{20}=a_{1}+(n-1)d\]
\[\huge a_{1}=4,\; n=20,\; d=3\]
Now we plug in our numbers:
I am sill lost
\[\huge a_{20}=61\]
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Well, ill let this overzealous user explain it to you
Thank you for your help even though when I put in that answer it was wrong :(
\[\sum_{n=0}^{20}4+3n=4(21)+\frac{(3\times20)(3\times 21)}{2}=84+630=714\]
Notice here that \(\sum_{n=0}^k n=\frac{k(k+1)}{2}\).
Thank you [=
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Or you can just add \(4+7+10+13+..+61\) :P
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