How many numbers from 1 to 1000 inclusive can be expressed as the sum of \(k \geq 2\) consecutive positive integers for some value of \(k\)?

**Details and assumptions**

The value of \(k\) can be different for each positive integer. E.g. \( 3 = 1+2 \) and \( 9 = 2+3+4 \) are both valid solutions.

The consecutive positive integers do not have to start from 1 (or 2).

×

Problem Loading...

Note Loading...

Set Loading...