Engineering Course Materials
Eigenvalues and eigenvectors are special scalars and vectors associated with a linear transformation or square matrix. An eigenvector is a
Continue readingU24MA101-Linear Algebra And Calculus- Module-I- Subject Notes
Matrix diagonalization is the process of rewriting a square matrix as a product A = PDP⁻¹ using Eigen values and
Continue readingU24MA101-Linear Algebra and calculus- Module I- 16 Marks
Derivative existence : The limit must yield the exact same value regardless of the direction h approaches zero in the
Continue readingU24MA304 – Probability and Complex Function- MODULE – III – 16 MARK
Vector calculus is a branch of mathematics focusing on gradient, divergence, and curl within 3D space. It deals with the
Continue readingU24MA101-Linear Algebra And Calculus- Module-V-Two Marks
A two-dimensional random variable is an ordered pair of random variables (X, Y) that assign real numbers to each outcome
Continue readingU24MA304 – Probability and Complex Function- MODULE -I – 16 MARK
Multiple integrals are definite integrals of functions with more than one real variable, commonly classified into double integrals for two-dimensional
Continue readingU24MA101-Linear Algebra and Calculus-Module-IV-Two marks
Complex integration is the process of integrating a complex-valued function along a path or curve (called a contour) in the
Continue readingU24MA304 – Probability and Complex Function- MODULE -II – 16 MARK
Separation of Variables: Moving all y terms to one side and x terms to the other to integrate directly.Integrating Factors:
Continue readingU24MA304 – Probability and Complex Function- MODULE -V – TWO MARK
Complex integration is the process of integrating a complex-valued function along a path or curve (called a contour) in the
Continue readingU24MA304 – Probability and Complex Function- MODULE -IV – TWO MARK
Derivative existence : The limit must yield the exact same value regardless of the direction h approaches zero in the
Continue readingU24MA304 – Probability and Complex Function- MODULE -III – TWO MARK