MATHS IDOL

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Hello students. Welcome to my channel. This channel is all about mathematics at undergraduate level. This channel will cover the complete syllabus of mathema...

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Lec 17.9 Construction of field with 8 elements and some more examples Ch-17 Book Gallian

Lec 17.8 Theorem 17.5 p(x) is irreducible iff ideal (p(x))is maximal Ch-17 Book Gallian

Lec 17.7 Factorization of Polynomials Q5 and Q15 of exercise ch-17 Book Gallian

Lec 17.6 Thm 17.4 Eisenstein criterion , Q13,14, eg 9 ch-17 Book Gallian

Lec 17.5 theorem 17.3 Mod p irreducibility test from ch-17 of book gallian

Lec 17.4 Thm 17.2 Reducibility over Q imples reducibility over Z from Book Gallian Ch-17

Lec 17.3 Ch-17 Gauss Lemma from Book Gallian

Lec 17.2 Thm 17.1 Reducibility test for polynomials of deg 2or 3 from Book gallian ch-17

Lec 17.1 Ch-17 Factorization of polynomial Def of irreducible polynomial& eg 1,2,3book gallian

Lec 16.16 Polynomial Rings Exercise Q44 (Gallian)

Lec 16.15Polynomial Rings Exercise Q43 (Gallian)

Lec 16.14 Polynomial Rings Exercise Q42 (Book Gallian)

Lec 16.13 Polynomial Rings Exercise Q31(Book gallian)

Lec 16.12 Polynomial Rings Q26 Z[x] is not a principal ideal domain(Gallian)

Lec 16.11 Polynomial rings Q20 of exercise of gallian

Lec 16.10 Polynomial Rings Q9,19 of exercise (Book Gallian)

Lec 16.9 Polynomial rings Exercise Q4 Char R=Char R[x](Book Gallian)

Lec 16.8 Polynomial rings Exercise Questions 1 and 3(Gallian)

Lec 16.7 Polynomial rings Example 3(Gallian)

Lec 16.6 Polynomial rings Principal ideal domain, theorem 16.4 and 16.5

Lec 16.5 Polynomial Rings Theorem 16.3 and complex roots of unity Book Gallian

Lec 16.4 Polynomial rings Factor theorem and remainder theorem from Book Gallian

Lec 16.3 Polynomial rings Division algorithm &example 1 from Gallian

Lec 16.2 Polynomial rings Theorem 16.1 If Dis an ID then D[x] is also an ID.Book Gallian

Lec 16.1 Polynomial rings definition and basics (Gallian)

Lec 8.12 Theorem 8.4.11 Sequences and series of functions, BOOK Bartle

Lec 8.11 Theorem 8.4.9 Sequences and series Book Bartle

Lec 8.10 Theorem 8.4.8 Sequences and series of functions Book Bartle

Lec 8.9 Theorem 8.4.7 Sequences and series of functions Book Bartle

Lec 8.8 Sec 8.4 Theorem 8.4.6 Trigonometric Functions(Book Bartle as per NEP)