Recreational | Can we Visualize expansion of sin x using GeoGebra?
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An #IntroductiontoB.ScMathematicsCourse|#BScMaths
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SOME MORE #UGPROJECT #IDEAS
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#Recreational l Dr.Kalaivani sings
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Exercise for better living 💪
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Exercise for better living 💪
#RingTheory (Lec-7) |#3.4 Solved Problems Part 2 | I.N. #Herstein
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#RingTheory (Lec-7) |#3.4 Solved Problems Part 2 | I.N. #Herstein
#RingTheory (Lec-6) |#3.4 Solved Problems Part 1 | I.N. #Herstein
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#RingTheory (Lec-5) |#3.4 I and II #isomorphism theorems on Ring | I.N. #Herstein
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#RingTheory (Lec-5) |#3.4 I and II #isomorphism theorems on Ring | I.N. #Herstein
#RingTheory (Lec-4) |#3.4 Ideals and Quotient Rings | I.N. #Herstein
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#RingTheory (Lec-4) |#3.4 Ideals and Quotient Rings | I.N. #Herstein
#RingTheory (Lec-3) |#3.3Homomorphisms | I.N. #Herstein
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#RingTheory (Lec-3) |#3.3Homomorphisms | I.N. #Herstein
#RingTheory (Lec-2) |#3.2 Some special classes of rings | I.N. #Herstein
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#RingTheory (Lec-2) |#3.2 Some special classes of rings | I.N. #Herstein
#RingTheory (Lec-1) |3.1Definitions and Examples of Rings | I.N. #Herstein
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#RingTheory (Lec-1) |3.1Definitions and Examples of Rings | I.N. #Herstein
#UG| #questionbank|Section 2.7|#topics in algebra|#i.n. Herstein
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#UG| #questionbank|Sections 2.6|#topics in algebra|#i.n. Herstein
#Glossary of terms in Mathematics and Statistics |#EnglishtoTamizh|#Ph.D.Abstrct translation
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#UG| #questionbank|Sections 2.4 & 2.5|#topics in algebra|#i.n. Herstein
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#Wedderburn’s theorem (I proof)| Topics in Algebra |#i.n.Herstein
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#Wedderburn’s theorem (I proof)| Topics in Algebra |#i.n.Herstein
#Projecttopics in Mathematics @UG & PG level
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#Projecttopics in Mathematics @UG & PG level
#2.7(vi) Homomorphism(Lec 16) | #Solved Problems |
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#2.7(vi) Homomorphism(Lec 16) | #Solved Problems |
2.10 Permutation Groups (Lec-20)|#Herstein|orbit of s under θ|permutation is a product cycles
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2.10 Permutation Groups (Lec-20)|#Herstein|orbit of s under θ|permutation is a product cycles
#2.8Automorphisms(Lec-18)|The set of all inner automorphisms is a #normalsubgroup
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#2.8Automorphisms(Lec-18)|The set of all inner automorphisms is a #normalsubgroup
#2.9Cayley's theorem (Lec-19) |Generalised Cayley’s theorem | Index theorem for non simplicity
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#2.9Cayley's theorem (Lec-19) |Generalised Cayley’s theorem | Index theorem for non simplicity
#2.8Automorphisms (Lec -17) |The set of automorphisms of a group G is a group|Aut(cyclic group)
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#2.8Automorphisms (Lec -17) |The set of automorphisms of a group G is a group|Aut(cyclic group)
2.7 (v) Homomorphisms (Lec-15)I #Herstein | I and III isomorphism theorems
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2.7 (v) Homomorphisms (Lec-15)I #Herstein | I and III isomorphism theorems
Lec-14 |1-1 map from the set of all subgroups of G' onto the set of all subgroups of G containing K.
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Lec-14 |1-1 map from the set of all subgroups of G' onto the set of all subgroups of G containing K.
2.7(iii)Homomorphism(Lec13)|#Criterion for homo to be iso | # Firstisomorphism theorem|#Herstein
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2.7(iii)Homomorphism(Lec13)|#Criterion for homo to be iso | # Firstisomorphism theorem|#Herstein
2.7(ii)Kernel of a homomorphism is normal in G(Lec 12) |#Herstein|Being isomorhic is an eq.relation
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2.7(ii)Kernel of a homomorphism is normal in G(Lec 12) |#Herstein|Being isomorhic is an eq.relation