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Course Details & LIVE Sessions
Mumbai M2 Syllabus
đŸ”¥Engineering M2 - Syllabus Comparison in all Universities
Orientation Class
Connect Session
Connect Session - 21 Jan 2024
Connect Session 18th Mar 2024
Connect Session - 14 Apr 2024
End Sem ki Prep - 9th May, 4pm
Doubt Solving Session - 13 May
Recording - Doubt Solving Session - 13 May
MCQs Practice & Doubt Solving - 14 may
Recording - MCQs Practice & Doubt Solving - 14 may
Basics of Engineering M2
DI 01 - Standard formulae & Substitution
DI 01 notes
DI 02 PS by Substitution
DI 02 notes
Quiz 01 - DI by Substitution
DI 03 By parts, Trigo Substitution & Partial Fraction
DI 03 notes
DI 04 PS by parts, partial fraction
DI 04 notes
Quiz 02 - PS by parts, partial fraction
Unit 1. First Order Ordinary Differential Equations
ODE 01 Basics of Differential Equations
ODE 01 notes
ODE 02 Reducible to Homogeneous DE
ODE 02 notes
ODE 03 Exact Differential Equation
ODE 03 notes
ODE04 part 1 Reducible to Exact DE
ODE04 part 2 Problem Solving
ODE 04 notes
ODE05 Linear Differential Equation
ODE 05 notes
ODE06 Bernoulli's DE (Reducible to LDE)
ODE 06 notes
ODE 07 PYQs Solving part 1
ODE 07 notes
ODE 08 PYQs Solving part 2
ODE 08 notes
Question Bank with solutions - Ordinary Differential Equations
Unit 2. Linear DE with Constant Coeff & Higher Order
HDE01 Complementary Function Part 1
HDE 01 notes
HDE02 Complementary Function Part 2
HDE 02 notes
HDE 03 Particular Integral 01 & 02
HDE 03 notes
HDE 04 Particular Integral 03
HDE 04 notes
HDE 05 Particular Integral 04
HDE 05 notes
HDE 06 Particular Integral 05
HDE 06 notes
HDE 07 Particular Integral 06
HDE 07 notes
HDE 08 Particular Integral 07
HDE 08 notes
HDE 09 Variation of Parameter
HDE 09 notes
HDE 10 Cauchy's & Legendre's Equation
HDE 10 notes
One Shot Revision HDE
one shot Notes HDE
QB Higher Order DE
Unit 3
3.1 Beta & Gamma Function
Gamma Functions 01
gamma 01 notes
Gamma Functions 02
gamma 02 notes
Gamma Functions 03
gamma 03 notes
Beta Functions 01
Beta 01 notes
Beta Functions 02
Beta 02 notes
Beta Functions 03
Beta 03 notes
Beta functions 04
Beta 04 notes
3.2 Differentiation Under Integral Sign (DUIS)
DUIS 01
DUIS 01 notes
DUIS 02
DUIS 02 notes
DUIS 03
DUIS 03 notes
3.3 Rectification of Curves
R 01 - Derivation
Rect 01 notes
R 02
Rect 02 notes
R 03
Rect 03 notes
R 04
Rect 04 notes
Question Bank with Solutions - Unit 3
One Shot Revision - Gamma,Beta,DUIS,Rectification
Recording - One Shot Revision - Gamma,Beta,DUIS,Rectification
One Shot Revision notes - Unit 3
Unit 4. Multiple Integration - I
Double Integration
Double Integration 01 - Geometrical meaning
Double Int 01 notes
Double Integration 02 - Direct Evaluation
Double Int 02 notes
Double Integration 03 - Sketch & Evaluate when limits not given
Double Int 03 notes
Double Integration 04 - Change of Order
Double Int 04 notes
Double Integration 05 - Change of Order part 2
Double Int 05 notes
Double Integration 06 Polar form
Double Int 06 notes
Double Integration 07 Problem solving on Polar form
Double Int 07 notes
Question Bank with Solutions - Double Integration & Area
Double integration - One Shot Video
One Shot Double Integration notes
Unit 5. Multiple Integration - 2
Area by Double Int 01
Area by Double Int 01 notes
Area by Double Int 02
Area by Double Int 02 notes
Triple Integration
Triple Int 01 Direct Evaluation
Triple int 01 notes
Triple Int 02 Direct Evaluation
Triple Int 02 notes
Triple Int 03 Tetrahedron
Triple Int 03 notes
Triple Int 04 Spherical Coordinates
Triple Int 04 notes
Triple Int 05 Spherical Coordinates
Triple Int 05 notes
Triple Int 06 Cylinderical Coordinates
Triple Int 06 notes
Triple Int 07 Volume bounded
Triple Int 07 notes
Question Bank with Solutions - Triple Integration
Triple integration - One Shot Video
one shot triple integration notes
Unit 6. Numerical Solutions
NM 01 Euler's method
NM 01 Euler's method notes
NM 02 Eule's Modified
NM 02 Euler's modified method
NM03 Range Kutta Method
NM 03 Range Kutta method
NM 04 Trapezoidal rule
NM 04 Trapezoidal
NM 05 Simpson 1/3rd Rule
NM 05 Simpson 1/3rd Rule
NM 06 Simpson 3/8th rule
NM 06 Simpson 3/8th rule
NM 07 Problem solving
NM 07 Problem solving
Question Bank with Solutions - Numerical Methods
Study Material
GV KUMBHOJKAR M2
Kumbhojkar Companion M2
Engg M-2 May 2023 Paper
Engg M-2 May 2022 Paper
Engg M-2 Dec 2022 Paper
Engg M-2 Dec 2019 Paper
Following units are only for some autonomous colleges
Complex Numbers
CN01 Basics of CN
CN01 notes
CN02 - Representation of Complex Numbers
CN02 notes
CN03 De-Moivre's Theorem
CN03 notes
CN04 Problem Solving on De-Moivre's Theorem
CN04 notes
CN05 Expansion in powers of SinA, CosA
CN05 notes & Assignment
CN06 Expansion of Powers in sinnA,cosnA
CN06 notes & Assignment
CN07 Roots of Complex Numbers
CN07 notes
CN08 - Problems on Roots of CN
CN08 notes
One shot - Complex Numbers
Question Bank - Complex Numbers with Solutions
Hyperbolic Functions & Log of CN
HF01 Hyperbolic Formulas
HF01 notes
HF02 Problem Solving
HF02 notes
HF03 Inverse Hyperbolic functions
HF03 notes
HF04 Real Part & Imaginary Part
HF04 notes
HF05 Problems on RP & IP
HF05 notes
HF06 Logarithm of CN
HF06 notes
HF07 Problems on Log of CN
HF07 notes
Question Bank on Hyperbolic Functions with Solutions
Partial Derivatives & its Applications
PD01 Rules of Differentiation
PD 01 notes
PD02 First Order Partial Derivatives
PD 02 notes
PD03 Higher Order Partial Diff
PD 03 notes
PD04 Practice Problems
PD 04 notes
PD05 Practice Problems
PD 05 notes
PD06 Euler's Theorem
PD 06 notes
PD07 Modified Euler's Theorem
PD 07 notes
PD08 Total Differentiation
PD 08 notes
PD09 Partial Derivative of Composite function
PD 09 notes
APD01 Maxima & Minima of two Variables
APD 01 notes
APD02 Problem Solving on Maxima & Minima
APD 02 notes
APD03 Word Problems on Maxima & Minima
APD 03 notes
One Shot - Partial Derivatives
QB Partial Derivatives - top 40 questions with solutions
One Shot - APD : Maxima & Min + Lagrange's
One Shot notes - APD Max & Min
Analytic function & Complex Integrals
CV01 Analytic Function - Cauchy Reimann Equations
CV 01 notes
CV02 Parameter Based Problems
CV 02 notes
CV 03 Cauchy Reimann equations in Polar form
CV 03 notes
CV 04 Milne - Thompson Method
CV 04 notes
CV 05 Construct Analytic Function : U+V, U-V given
CV 05 notes
CV 06 Harmonic Functions
CV 06 notes
Complex Integration : Straight line, Circle & Parabola
CI 01 notes
Cauchy's Integral theorem & formula
CI 02 notes
Cauhy's Residue Theorem
CI 03 notes