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In this lecture, we state and prove the Möbius Inversion Formula, one of the most important results in Elementary Number Theory and Arithmetic Functions. The Möbius inversion formula provides a method to invert divisor sums and is widely used in problems related to: Arithmetic functions Dirichlet convolution Multiplicative functions Number-theoretic identities This lecture is especially useful for: B.Sc. Mathematics students (Indian universities) M.Sc. Mathematics students CSIR-NET (Mathematical Sciences) aspirants GATE (Mathematics) aspirants Topics covered: Review of Möbius μ-function Statement of Möbius inversion formula Complete proof using divisor sums Interpretation in terms of arithmetic functions This lecture strictly follows the UGC-NET, CSIR-NET, and GATE Mathematics syllabus and is suitable for university examinations. ---------------------------------------------------------------------------------------------------------------------------------------------------------- 📚 Important Course Playlists ▶️To Watch complete Play list of Number Theory in Urdu language click the link below • NUMBER THEORY by Professor Azmat Ali || BS... ▶️To Watch complete Play list of Elementary Number Theory by David M Burton in English language click the link below • Comprehensive Number Theory Course: 13 Cor... ----------------------------------------------------------------------------------------------------------------------------------------------------------#MobiusInversionFormula #MobiusFunction #NumberTheory #ArithmeticFunctions #DirichletConvolution #BScMathematics #MScMathematics #CSIRNETMathematics #GATEMathematics #UGCMathematics #MathematicalSciences #PureMathematics #IndianMathStudents #Maths4U #professorazmatali