Browsing by Author Nguyễn Hữu Thọ

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  • LT


  • Authors: Nguyễn Hữu Thọ;  Advisor: -;  Participants: - (2020)

  • Contents: Intergration by part. Partial fractions; Trigonometric Integrals. Improper integrals; Area of the regions between curves; Volumes. Lengths of Plane Curves. Areas of Surfaces of Revolution; Physical applications: Moments and Centers of Mass; Infinite Series; Integral test. Comparison ,Ratio and Root tests; Alternating series; Power series. Taylor and Maclaurin series; Covergence of Taylor series. Application of power series; Parametric equations. Polar corrdinates; An introduction to matrices

  • LT


  • Authors: Nguyễn Hữu Thọ;  Advisor: -;  Participants: - (2020)

  • Contents: Introduction to Differential Equations; Differential Equations and solutions. Separable Equations; Linear Equations. Exact Differential Equations ; Autonomous Equations. Modeling and Applications; Euler’s Method. Vectors and Matrices; Systems of Linear Equations; Bases and Subspaces. Matricies. Determinants; An Introduction to Systems; Linear System with Constant Coefficients; Second – order Equations; Laplace Transforms;

  • LT


  • Authors: Nguyễn Hữu Thọ;  Advisor: -;  Participants: - (2021)

  • Contents: Lecture 1: The Idea of Limits - Definition and Rules of Limits; Lecture 2: One-sided Limits and Limits at infinity - Infinite Limits; Lecture 3: Continuity; Lecture 4: Tangents and derivatives; Lecture 5: The derivative as a function - Differentiation Rules; Lecture 6: The derivative as a Rate of change - Derivative of Trigonometric - The Chain Rule; Lecture 7: Implicit Differentiation Related rates; Lecture 8: Extreme values of functions; Lecture 9: The Mean value Theorem - First derivative test - Concavity Applied Optimization. L’Hospital’s Rule; Lecture 10: Antiderivatives - Sigma Notation; Lecture 11: The Definite Integral.

  • LT


  • Authors: Nguyễn Hữu Thọ;  Advisor: -;  Participants: - (2021)

  • Contents: Vector and Space Three dimention; Vector and Geometry of Space; Vector Valued-functions and motion in Space; Functions of sereval Variables - Limits and Continuity; Partial Derivatives; Directional Derivatives - Tangent Planes; Extrem Values - Taylor’s Formula; Double Integrals; Double Integrals in Polar Form - Triple Integrals; Triple Integrals in Cylindrical and Spherical Coordinates; Green’s Theorem - Surfaces and Area; Stokes’s Theorem - The Divergence Theorem.