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Evaluate summation of negative quantity n minus 5 end quantity from n equals 2 to 8
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\[\sum_{n=2}^{8} - (n-5)\]
That sum is probably fastest to just write out and calculate, so put in n=2 plus n=3 plus =4, etc up to 8 and then stop. So it's just: \[-(2-5)+(-(3-5))+(-(4-5))+...+(-(8-5))\]
That sum is probably fastest to just write out and calculate, so put in n=2 plus n=3 plus =4, etc up to 8 and then stop. So it's just: −(2−5)+(−(3−5))+(−(4−5))+...+(−(8−5))
Uhm, you just copied and pasted what @dape wrote
nope
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Sure
coucheemma Medals 0 Sure a few moments ago
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