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In this video I have explained Quotient Group and the theorem If G is a group and N is a normal subgroup of G, then G/N is a group with respect to multiplication of cosets. Algebraic Structures I Links: HK is a subgroup of G iff HK=KH | A Counting Principle | Algebraic Structures I | In Tamil: • HK is a subgroup of G iff HK= KH | #1 | A ... Important theorem | o(HK) = o(H)o(K)/o(HnK) | A counting principle| Algebraic Structures I | In Tamil : • Important theorem | o(HK) = o(H) o(K)/o(Hn... Normalizer or centralizer of a in G | N(a) is a subgroup of G | Algebraic Structures I | In Tamil : • Normalizer of an element | N(a) is a subgr... Centre of G, Z (G) | Prove that Z is a subgroup of G| #4 | Algebraic Structures I | In Tamil : • Centre of G, Z(G) | Prove that Z is a sub... Normal Subgroups | Important Lemma | #5 | Algebraic Structures I | In Tamil: • Normal Subgroups | Important Lemma | #5 | ... If N is a normal subgroup of G iff every left coset of N in G is a right coset of N in G | In Tamil : • If N is a normal subgroup of G iff every l... The product of two right cosets of N in G is again a right coset of N in G | #7 | In Tamil: • The product of two right cosets of N in G ... Lagrange’s Theorem in Tamil: • Lagrange's Theorem in Tamil Order of an element: • Order of an element || O(a)|O(G) || a^O(G)... A subgroup of a cyclic group is cyclic: • A subgroup of a cyclic group is cyclic Every cyclic group is abelian in Tamil: • Every cyclic group is abelian Cyclic Subgroups in Tamil: • Cyclic Subgroups in Tamil Cyclic Groups in Tamil: • Cyclic Groups in Tamil Congruence in Tamil: • Congruence in Tamil Cosets and Index of a Subgroup in Tamil: • Cosets and Index of a Subgroup in Tamil MCQ’S on Group in Tamil: • MCQ'S on Group | B.Sc Maths| CSIR| NET |SE... Linear Algebra Links : Vector Space | Definition | Linear Algebra | In Tamil: • Vector Space | Definition | Linear Algebra... Subspace | Definition and Example | Linear Algebra | In Tamil : • Subspace | Definition and Example | Linear... T is an isomorphism iff Ker T = {0} | Linear Algebra | In Tamil : • T is an isomorphism if and only if Ker T =... Quotient Space|| V/W is a vector space over F || Linear Algebra || In Tamil : • Quotient Space || V /W is a vector space o... Linear Combination| Linear Span | Definition and Example| Linear Algebra| In Tamil: • Linear Combination | Linear Span | Definit... L(S) is a subspace of V | Important Lemma | In Tamil| Linear Algebra : • L(S) is a subspace of V | Important Lemma ... S is contained in T implies L (S) is contained in L (T), L(SUT)= L(S)+L(T), L(L(S)) = L(S) | In Tamil | Linear Algebra: • 1.S is contained in T implies L(S) is cont... Linearly dependent | Linearly independent | Finite dimensional vector space : • Linearly dependent and Linearly independen... Linear Span has a unique representation| Important Lemma| In Tamil: • Linear Span has a unique representation | ... Important Theorem | vk is a linear combination of the preceding vectors v1,...,vk-1 | Linearly independent : • Important Theorem | vk is a linear combina... Important Corollary | Subset consisting of linearly independent elements whose linear span is W : • Important Corollary | Subset consisting of... Basis | Definition and Example| Linear Algebra | In Tamil : • Basis | Definition and Example | Linear Al... If V is finite dimensional over F then any two bases of V have the same number of elements : • If V is finite dimensional over F then any... Important Lemma | dim V/W = dim V - dim W | Linear Algebra | In Tamil: • Important Lemma | dim V/W = dim V - dim W ... Important Corollary | dim (A+ B) = dim A + dim B - dim(AnB) | Linear Algebra| In Tamil : • Important Corollary | dim (A+B) = dim A+di... Hom (V,W) is of dimension mn over F | Dual spaces| Linear Algebra | In Tamil: • Hom (V, W) is of dimension mn over F | Dua... Dual Space| Dual Basis| if v is not equal to 0 then there is an element f belongs to V s.t f(v) is not equal to 0: • Dual Space| Dual Basis | v is not equal to... Keep supporting our channel Thanks for Watching Subscribe our Channel and hit the 🔔 bell button For any doubts kindly give your comments below