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Let R be a ring and let p be a fixed prime. Show that Ip =

Chapter 14, Problem 40E

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QUESTION:

Let R be a ring and let p be a fixed prime. Show that \(I_p=\{r \in R|\) additive order of r is a power of p} is an ideal of R.

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QUESTION:

Let R be a ring and let p be a fixed prime. Show that \(I_p=\{r \in R|\) additive order of r is a power of p} is an ideal of R.

ANSWER:

Step 1 of 3

We use Ideal Test to prove that  additive order of  is a power of .

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