How to evaluate the sum $\sum _{k=i+j-1}^n\:1$

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How would I go about solving this summation:

$$\sum_{k=i+j-1}^n\:1$$

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You're summing over $n-(i+j-1)+1=n-i-j+2$ terms, where all the terms are $1$. so the required sum is simply $n-i-j+2$.