Mathematics For B.Sc. Students Semester IV: MJC-5, 6, 7 | Theory of Real Functions | Group Theory | Partial Differential Equations
by H K Dass, Rajnish Verma & Rama Verma
₹400
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About
Mathematics for B.Sc. Students Semester IV: MJC-5, MJC-6, and MJC-7 covers three important areas of mathematics: Theory of Real Functions, Group Theory, and Partial Differential Equations. Theory of Real Functions deals with the properties of real-valued functions, limits, continuity, differentiability, sequences, and series, helping students understand the fundamental concepts of mathematical analysis. Group Theory focuses on algebraic structures, including groups, subgroups, cyclic groups, permutation groups, and their properties, providing a foundation for abstract algebra. Partial Differential Equations introduces the formation, classification, and methods of solving differential equations involving partial derivatives, along with their applications in mathematical modelling and scientific problems. Together, these subjects develop students’ logical reasoning, analytical thinking, and problem-solving abilities while building a strong foundation for advanced studies in mathematics and its applications.
Product Overview
Mathematics for B.Sc. Students Semester IV: MJC-5, MJC-6, and MJC-7 covers three important areas of mathematics: Theory of Real Functions, Group Theory, and Partial Differential Equations. Theory of Real Functions deals with the properties of real-valued functions, limits, continuity, differentiability, sequences, and series, helping students understand the fundamental concepts of mathematical analysis. Group Theory focuses on algebraic structures, including groups, subgroups, cyclic groups, permutation groups, and their properties, providing a foundation for abstract algebra. Partial Differential Equations introduces the formation, classification, and methods of solving differential equations involving partial derivatives, along with their applications in mathematical modelling and scientific problems. Together, these subjects develop students’ logical reasoning, analytical thinking, and problem-solving abilities while building a strong foundation for advanced studies in mathematics and its applications.
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