BAS201
Engineering Mathematics II notes — handwritten
Mathematics II is a methods paper: differential equations, transforms and vector calculus. Examiners reward recognising which technique a given equation needs, so the fastest revision route is a decision chart of equation forms and their standard solutions.
The unit order below follows the standard university teaching sequence. Use these topic-wise lecture notes, revision checklists, and important exam questions to structure your exam preparation effectively.
Unit-wise Syllabus & Notes
Unit 1
Ordinary differential equations of first order
Notes, worked approach, and a revision checklist.
Open unitUnit 2
Higher order linear differential equations
Notes, worked approach, and a revision checklist.
Open unitUnit 3
Laplace transforms and applications
Notes, worked approach, and a revision checklist.
Open unitUnit 4
Fourier series and Fourier transforms
Notes, worked approach, and a revision checklist.
Open unitUnit 5
Vector calculus and integral theorems
Notes, worked approach, and a revision checklist.
Open unitFrequently Asked Questions
What is the syllabus for Engineering Mathematics II?
The syllabus is divided into 5 main units: Ordinary differential equations of first order, Higher order linear differential equations, Laplace transforms and applications, Fourier series and Fourier transforms, Vector calculus and integral theorems. Each unit covers specific topics essential for university examinations.
Where can I find important questions for Engineering Mathematics II?
Wink Notes provides unit-wise worked approaches, past-paper analysis, and a revision checklist to help you identify and practice the most important questions for Engineering Mathematics II.
How many units are in Engineering Mathematics II?
Engineering Mathematics II (BAS201) is divided into 5 units: Ordinary differential equations of first order, Higher order linear differential equations, Laplace transforms and applications, Fourier series and Fourier transforms, Vector calculus and integral theorems. Each unit is covered with detailed topic-wise lecture notes, worked examples, and a revision checklist.