A subring, S, of a ring, R, is a right ideal if and only if for every element, r, of R b. Srs a. Sr = rR rR. c. SrrR d. Rr = rR

Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter6: More On Rings
Section6.3: The Characteristic Of A Ring
Problem 21E: 21. Prove that if a ring has a finite number of elements, then the characteristic of is a positive...
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A subring, S, of a ring, R, is a right ideal if and only if for
every element, r, of R
a. Sr = rR
b. Srs
CrR.
c. SrrR
d. Rr = rR
Transcribed Image Text:A subring, S, of a ring, R, is a right ideal if and only if for every element, r, of R a. Sr = rR b. Srs CrR. c. SrrR d. Rr = rR
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