Engineering Mathematics
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Follow on Instagram for UpdatesEngineering Mathematics Syllabus — Unit-wise Content
The official GTU curriculum for Engineering Mathematics (subject code DI02000021) as prescribed for PE · Semester 2 divides the course into 5 units, covering 21 listed topics. The unit-wise breakdown below is read from the GTU syllabus document for this subject code, so you can check what the course actually covers before deciding which papers to attempt.
Download the official syllabus PDF (DI02000021)Unit 1 Matrices
- 1.1 Concept of Matrix 1.2 Types of Matrices 1.3 Addition
- Subtraction and multiplication by scalar of matrices 1.4 Product of two matrices 1.5 Adjoint and Inverse of a matrix of order 2X2 and 3X3. 1.6 Solution of Simultaneous linear equations of two variables
Unit 2 Differentiatio
- n and its Applications 2.1
- Concept and Definition of Differentiation 2.2
- Working rules : Sum, Product
- Chain Rule 2.4
- Derivative of Implicit functions 2.5
- Derivative of Parametric functions 2.6
- Logarithmic Differentiation 2.7
- Successive Differentiation up to second order 2.8
- Applications: Velocity
- Maxima & Minima of given simple functions
Unit 3 Integration
- and its Applications 3.1 Concept and Definition of Integration. 3.2 Working rules and Integral of standard functions. 3.3 Method of substitution. 3.4 Integration by parts. 3.5 Definite Integral and its properties. 3.6 Applications: Area and volume
- (Simple problems) Program Name: Diploma in Engineering Level: Diploma Branch: Electrical Engineering
- Renewable Energy
- Automation and Robotics Instrumentation & Control Engineering
- Power Electronics Engineering Course / Subject Code: DI02000021 Course / Subject Name: Engineering Mathematics
Unit 4 Differential
- Equations 4.1 Concept and Definition
- Order and Degree of differential equation. 4.2 Solution of DE of first degree and first order by Variable Separable method. 4.3 Solution of linear Differential equation
Unit 5 Complex
- Numbers 5.1 Concept of Complex number. 5.2 Algebra of Complex numbers. 5.3 Conjugate
- Modulus and inverse of Complex numbers. 5.4 Argument and Polar form of a Complex number. 5.5 De Moivre’s Theorem and related simple examples. 5.6 Square root of a Complex number and cube root of unity
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