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Standard Results Question

I'm unsure what this question is asking - can anyone help?

Find the sum of integers above n, up to and including 2n, giving your answer in a fully factorised form.
Reply 1
Original post by beachpanda
I'm unsure what this question is asking - can anyone help?

Find the sum of integers above n, up to and including 2n, giving your answer in a fully factorised form.


You could write it as the
sum from r=1 to 2n of r
And subtract off the
sum from r=1 to n of r

If you're unsure, write down the first few and last few terms in the sum.
Reply 2
Original post by mqb2766
You could write it as the
sum from r=1 to 2n of r
And subtract off the
sum from r=1 to n of r

If you're unsure, write down the first few and last few terms in the sum.


What does it mean the sum of integers above n though? n could be any value?
Reply 3
Original post by beachpanda
What does it mean the sum of integers above n though? n could be any value?

The answer will be in terms of n, as it's a variable.
Reply 4
Original post by beachpanda
What does it mean the sum of integers above n though? n could be any value?

I read the question as asking for the value of

r=n+12nr\displaystyle \sum_{r = n + 1}^{2n} r

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