CSIR NET June 2026 Maths | QID 458908755 | Sequence of Functions | Lebesgue Measure ‪@MathsLover2023‬

In this video, we solve an important CSIR-NET Mathematical Science June 2026 Part B question based on the Sequence of Functions, Pointwise Convergence, Uniform Convergence, Lebesgue Integrability and Differentiability. The question considers a sequence of functions on [0,1] defined by fₙ(x) = limₖ→∞ (cos(n!πx))²ᵏ and asks which statement about the resulting limit function f is correct. 📚 Concepts Covered ✅ Sequence of Functions ✅ Pointwise Limit ✅ Uniform Convergence ✅ Continuity and Discontinuities ✅ Lebesgue Integrability ✅ Differentiability ✅ Rational and Irrational Points ✅ CSIR-NET Part B Conceptual Problem 🎯 Exam: CSIR-NET Mathematical Science 📅 Paper: June 2026 📖 Part: B 🔢 Question ID: 458908755 📌 Topic: Real Analysis / Sequence of Functions This is an excellent problem for students preparing for CSIR-NET Mathematical Sciences, GATE Mathematics, IIT JAM, SET, NBHM and other competitive mathematics examinations. Watch the complete solution to understand the underlying concept and learn how to identify the correct option efficiently in the examination. ❤️ Maths Lover – Like | Share | Subscribe 🔔 Subscribe for more CSIR-NET Mathematical Science June 2026 questions, detailed solutions, PYQs and exam-oriented mathematics problems. 🔎 SEO Keywords CSIR NET Mathematical Science June 2026, CSIR NET June 2026 Part B, CSIR NET Maths Solution, CSIR NET Sequence of Functions, CSIR NET Pointwise Convergence, CSIR NET Uniform Convergence, CSIR NET Real Analysis, CSIR NET Lebesgue Integrable Function, CSIR NET Differentiability, CSIR NET Question 458908755, CSIR NET Mathematical Sciences, CSIR NET JRF Mathematics, CSIR NET PYQ, CSIR NET June 2026 Solution, Real Analysis CSIR NET, Sequence of Functions CSIR NET. 🔥 Hashtags #CSIRNET #CSIRNET2026 #CSIRNETMathematicalScience #CSIRNETMathematics #CSIRNETJune2026 #CSIRNETPartB #CSIRNETSolution #CSIRNETMaths #MathematicalScience #RealAnalysis #SequenceOfFunctions #PointwiseConvergence #UniformConvergence #LebesgueIntegration #Differentiability #CSIRNETJRF #CSIRNETPreparation #CSIRNETPYQ #CSIRNETQuestions #Mathematics #MathsLover #GATEMathematics #IITJAM #NBHM #SETMathematics