BMATE101 | Mathematics-I for Electrical & Electronics Engineering Stream

Module 1
Introduction to polar coordinates and curvature relating to EC & EE Engineering applications.Polar coordinates, Polar curves, angle between the radius vector and the tangent, angle between two curves. Pedal equations. Curvature and Radius of curvature – Cartesian, Parametric, Polar and Pedal forms. Problems.
Module 2
Introduction of series expansion and partial differentiation in EC & EE Engineering applications. Taylor’s and Maclaurin’s series expansion for one variable (Statement only) – problems. Indeterminate forms – L’Hospital’s rule – Problems. Partial differentiation, total derivative – differentiation of composite functions. Jacobian and problems. Maxima and minima for a function of two variables. Problems.
Module 3
Introduction to first-order ordinary differential equations pertaining to the applications for EC & EE engineering. Linear and Bernoulli’s differential equations. Exact and reducible to exact differential equationsIntegrating factors on 1 𝑁 ( 𝜕𝑀 𝜕𝑦 − 𝜕𝑁 𝜕𝑥) 𝑎𝑛𝑑 1 𝑀 ( 𝜕𝑁 𝜕𝑥 − 𝜕𝑀 𝜕𝑦). Orthogonal trajectories, L-R and C-R circuits. Problems. Non-linear differential equations: Introduction to general and singular solutions, Solvable for p only, Clairaut’s equations,reducible to Clairaut’s equations.Problems.
Module 4
Introduction to Integral Calculus in EC & EE Engineering applications. Multiple Integrals: Evaluation of double and triple integrals, evaluation of double integrals by change of order of integration, changing into polar coordinates. Applications to find Area and Volume by double integral.Problems. Beta and Gamma functions: Definitions, properties, relation between Beta and Gamma functions. Problems.
Module 5
Introduction of linear algebra related to EC & EE engineering applications. Elementary row transformationofa matrix, Rank of a matrix. Consistency and Solution of system of linear equations – Gauss-elimination method, Gauss-Jordan method and approximate solution by Gauss-Seidel method. Eigenvalues and Eigenvectors, Rayleigh’s power method to find the dominant Eigenvalue and Eigenvector

BMATE101 | Model Question Paper with Solution

MQP Solution
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BMATE101 | Passing Package
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Passing Package
A smart package made for VTU students! Selected important questions prepared to cover exactly what matters in VTU exams. Clear, simple, and quick to revise – perfect for last‑minute preparation and aiming for better marks with confidence.