Vector Algebra and Vector Calculus] authored by Ram Krishna Ghosh and Kantish Chandra Maity. (NCBA)

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Vector Algebra:-
  • Scalars and Vectors: Foundational definitions, free and localized vectors, and vector representations.
  • Vector Products: Geometric and algebraic properties of scalar (dot) products and vector (cross) products.
  • Triple and Higher Products: Scalar triple products, vector triple products, and products involving four or more vectors.
  • Linear Combinations: Linearly dependent and independent systems of vectors.
  • Applications: Solving vector equations and applying elementary operations to geometry and particle dynamics.
    Vector Calculus:-
    • Vector Differentiation: Limits, continuity, and derivatives of vector-valued functions with respect to a scalar variable.
    • Differential Operators: Detailed studies of Gradient, Divergence, and Curl operations on scalar and vector fields.
    • Vector Integration: Line integrals, surface integrals, and volume integrals.
    • Integral Theorems: Core transformations including Gauss’s Divergence Theorem, Green’s Theorem in a plane, and Stokes’s Theorem.
    • Mechanics Extensions: Basic analytical applications toward the dynamics of a particle and rigid bodies.

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