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« Medal! » Find the sum of the series 3^(2) + 6^(2) + 9^(2) + . . . + 36^2.
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\[\sum _{n=1}^{12} (3 n)^2=\]
\[\sum _{n=1}^{12} (3 n)^2=\sum _{n=1}^{12} 9n^2 = 9\sum _{n=1}^{12} n^2\]
No, it's not...just the terms listed above add up to 1422
The answer is 5850. I just have to show work
\[\sum n^2=\frac{ n \left( n+1 \right)\left( 2n+1 \right) }{ 6 }\]
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a good site to use is wolf ram alpha
it gives you free step by step to any equation for free
No, not any longer...now you need a Pro subscription
you can get it for free
Okay what equation do I need tho use?
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the equation @surjithayer gave you will give you the sum of \(n^2\), then multiply by 9 as I showed
put n=12
Thanks so much
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