Abstract Algebra
Basic Definitions and Examples, Section 7.1 Ring Theory
(#1) (#2) (#3) (#4) (#5) (#6) (#7) (#8) (#9) (#10) (#11) (#12) (#13) (#14) (#15) (#16) (017) (017) (#18) (#19) (20) (#21) (#22) (#23) (#24) (#25) (26) (#27) (826) (#29) (#30)
Examples include group rings, matrix rings, and polynomial rings.
(#1) (#2) (#3) (#4) (5) (#6) (#7) (#8) (#9) (#10) (#11) (#12) (#13)
7.3: Quotient rings and ring homomorphisms
(#1) (#2) (#3) (4) (#5) (6) (6) (#7) (48) (9) (#10) (011) (011) (#12) (#13) (#14) (#15)
(#16) (#17) (#18) (#19) (#20) (#21) (#22) (#23) (#24) (#25) (#26) (#27) (428) (428)
(#29) (#30) (#31) (#32) (#33) (#34) (#35) (#36) (#37)
Ring theory
Solutions for the problems in Chapter 13 of David S. Dummit and Richard M. Foote’s book, Field Theory of Abstract Algebra, which covers Chapter 3. NOT AN OFFICIALLY APPROVED SOLUTION MANUAL, THIS. Please email your comments, suggestions, and changes or post them in the website comments. Link: Dummit & Foote’s Chapter 13 of Abstract Algebra (Updated on March 31, 2018) First, try performing the exercises by yourself.
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