What is the sum of all integers x that satisfy \[-5\le x/\pi \le 10\]
Where, in the process of solving this question, are you stuck on?
The entire process. I'm not sure where to start
You are looking for integers \(x\) that satisfy both inequalities:\[x\leq10\text{ and}\\x\geq-5.\]Begin by taking a "small" enough integer, say, \(-10\), and move up from there.
I meant to say\[x/\pi\leq10\text{ and}\\x/\pi\geq-5.\]
How would I find the numbers which are divisible by pi?
You are not testing for divisibility here, you are only seeking to fulfill both inequalities.
Would the answer be 5pi?
For example, this\[-5\le x/\pi \le 10\]is the same as this\[-5\pi\le x \le 10\pi.\]You want to sum all integers \(x\) that fall within that range:|dw:1338507955665:dw|
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