How extensive are the solved Previous Year Questions (PYQs) in this course?

Very extensive! This course is built around a 'concept-first, exam-ready' approach. We provide detailed, step-by-step video solutions for the most heavily repeated BMATE201 PYQs. Watching an instructor solve these complex problems is much more effective than just reading a solved question bank.

Is there a way to practice before the final VTU BMATE201 exam?

Yes, you gain access to our exclusive AI-driven Smart Question Paper generator. It specifically analyzes past VTU M2 EEE papers and generates highly probable mock exams tailored perfectly for your practice.

Will I get PDF notes of the solved PYQs to download?

We intentionally do not provide downloadable PDF notes. Passing advanced electronics mathematics requires active problem-solving. Our lectures are designed for you to watch, pause, and write down the PYQ solutions yourself, building the crucial muscle memory needed for the exam.

Besides passing the exam, how does BMATE201 apply to electronics?

Through our 'Engineering Key Takeaways', we connect theoretical M2 math to real-world electrical engineering. You will understand exactly how topics like Laplace transforms and vector calculus are the backbone of control systems and electromagnetics.

Why shouldn't I just buy a solved PYQ book or use YouTube?

Solved PYQ books often skip crucial intermediate steps, leaving you confused. Free YouTube videos are scattered and rarely match the specific BMATE201 pattern. Our course provides structured, step-by-step video lectures of PYQs specifically for your branch, plus the Smart Question Paper tool that books and YouTube cannot offer.

How extensive are the solved Previous Year Questions (PYQs) in this course?

Very extensive! This course is built around a 'concept-first, exam-ready' approach. We provide detailed, step-by-step video solutions for the most heavily repeated BMATE201 PYQs. Watching an instructor solve these complex problems is much more effective than just reading a solved question bank.

Is there a way to practice before the final VTU BMATE201 exam?

Yes, you gain access to our exclusive AI-driven Smart Question Paper generator. It specifically analyzes past VTU M2 EEE papers and generates highly probable mock exams tailored perfectly for your practice.

Will I get PDF notes of the solved PYQs to download?

We intentionally do not provide downloadable PDF notes. Passing advanced electronics mathematics requires active problem-solving. Our lectures are designed for you to watch, pause, and write down the PYQ solutions yourself, building the crucial muscle memory needed for the exam.

Besides passing the exam, how does BMATE201 apply to electronics?

Through our 'Engineering Key Takeaways', we connect theoretical M2 math to real-world electrical engineering. You will understand exactly how topics like Laplace transforms and vector calculus are the backbone of control systems and electromagnetics.

Why shouldn't I just buy a solved PYQ book or use YouTube?

Solved PYQ books often skip crucial intermediate steps, leaving you confused. Free YouTube videos are scattered and rarely match the specific BMATE201 pattern. Our course provides structured, step-by-step video lectures of PYQs specifically for your branch, plus the Smart Question Paper tool that books and YouTube cannot offer.

PREMIUM COURSE

Master VTU BMATE201 Engineering Math: PYQ Solutions & In-Depth Lectures

2022 Scheme | Integral Calculus & Laplace | Solved PYQs

5 VTU Modules

Complete Syllabus

196+ Videos

Concept & Derivations

292+ Solved PYQs

Step-by-step model

Smart QP AI

Exam Prediction

20+ Yrs FacultyTeam Innovent

Curriculum100% VTU Syllabus

Exam-Ready Course Highlights

Covers all 5 modules of BMATE201 (M2) of VTU under the 2022 Scheme. Includes module-wise concept breakdowns, solved previous exam questions, and question paper blueprint prediction to score high marks.

Main Highlights

Focuses on solved previous year questions (PYQs) as the core learning method for BMATE201.

Targets common student issues like unclear priorities, unpredictable exams, and limited practice time.

Combines step-by-step PYQ solutions with selected video lectures for difficult concepts.

Covers key modules: Integral Calculus, Series & Multivariable Calculus, Differential Equations, and Linear Algebra.

Emphasizes concept mastery, exam readiness, and confidence building through active problem-solving.

Uses an exam-oriented approach with smart practice tools, prioritized topics, and real VTU question patterns.

Free Course Samples & Previews

Problem 2

Understanding Transfer Function

Laplace Transforms - Problems: (Problem 5)

Modified Euler Method - Problems: (Problem 3)

[Directional Derivative]

Find the directional derivative of $\phi = x^2yz+4xz^2$ at (1, -2, -1) in the direction of the vector $2\hat{i}-\hat{j}-2\hat{k}$

[Angle between the surfaces]

Find the angle between the surfaces $x^2+y^2-z^2=4$ and $z=x^2+y^2-13$ at (2,1,2).

[Basis and Dimension]

Find the basis and the dimension of the sub−space spanned by the

vectors $\left\{(2,4,2),(1,−1,0),(1,2,1),(0,3,1) \right\}$ in $V_3(R)$

[Linear Span]

Determine whether the matrix $A=\begin{bmatrix} 3 & -1 \\ 1 & -2 \\ \end{bmatrix}$ is a linear combination of

$B=\begin{bmatrix} 1 & 1 \\ 0 & -1 \\ \end{bmatrix}$ , $C=\begin{bmatrix} 1 & 1 \\ -1 & 0 \\ \end{bmatrix}$ and $D=\begin{bmatrix} 1 & -1 \\ 0 & 0 \\ \end{bmatrix}$ in the vectors space $M_{22}$ of $2\times 2$ matrices

[Laplace Transform of Standard Functions]

Find the Laplace Transform of $e^{-3t}(2\:cos\:5t\:-\:3\:sin\:5t)$

[Laplace Transform of Standard Functions]

Find the Laplace Transform of

[Regula-Falsi Method]

Find the real root of the equation $x\:log_{10}x-1.2$ by the Regula-Falsi method between 2 and 3 (Carryout three iterations)

[Newton-Raphson Method]

Find the real root of the equation $cos x = xe^x$ , which is near to $x=0.5$ by the Newton-Raphson method, correct to three decimal places.

[Modified Euler's Method]

Using Modified Euler's method, solve $\frac{dy}{dx}= 3x + \frac{y}{2}$ at $x = 0.1$ corrected to four decimal places by taking $h=0.1$ with initial condition $y(0)=1$ .

Q10

[Runge - Kutta Method of Fourth Order]

Apply Runge-Kutta method of fourth order to find an approximate value of y when $x=0.2$ given that $\frac{dy} {dx}=x+y$ and $y=1$ when $x=0$ .

You Save ₹1,251 (56% OFF) • Best Value Bundle

VTU All-Degree Maths Pass (3 Semesters)

₹999₹2,250(₹333 / sem)

Why buy 1 semester for ₹750? Unlock M1, M2 & M3 today and activate Sem 2 & 3 only when your next semester begins (Zero Validity Loss).

Explore 3-Sem Pass @ ₹999

Course Curriculum

5 sections•16 lessons•47h 9m total duration

1. Module-1:Vector Calculus

4 lessons•13h 7m

Vector Differentiation: Scalar And Vector Fields. Gradient, Directional Derivative, Curl And Divergence - Physical Interpretation, Solenoidal And Irrotational Vector Fields. Problems

Understanding the Concept of Gradient