Q2) Let (M₂ (R), +..) be a ring. Prove H = {(a) la, b, c €. = {(ab)la, b, c € R}is a subring of (M₂ (R), +..).

Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter5: Rings, Integral Domains, And Fields
Section5.1: Definition Of A Ring
Problem 17E: If R1 and R2 are subrings of the ring R, prove that R1R2 is a subring of R.
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Q2) Let(M₂ (R), +..) be a ring. Prove H = {(ab) la, b, c = R}is a subring of
€
(M₂ (R), +..).
Transcribed Image Text:Q2) Let(M₂ (R), +..) be a ring. Prove H = {(ab) la, b, c = R}is a subring of € (M₂ (R), +..).
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