Mahesh Wagh, Instructor and Teacher

Professor Mahesh Wagh has pledged to eradicate the fear of Mathematics from all those students who are afraid of studying this subject. His experience of teaching mathematics stretches over a timespan of around 10 years. He has earned a degree in computer engineering from Mumbai University. Apart from this, he also has an industrial experience in an MNC for 3 years of employment. He is an extraordinary person when it comes to innovation, technology & entrepreneurship. He is the founder of an institution which helps students to add increment to their scores by his authentic style of teaching. He is successfully running a start-up in order to spread quality education, digitally around the globe. You are gonna enjoy studying under him.

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Applied Mathematics 2 Mumbai University - Mechanical Engineering - SEM II

Course Description

What are the requirements?

What am I going to get from this course?

Curriculum

Problem 1 based on Gamma Function

Problem 2 based on Gamma Function

Problem 3 based on Gamma Function

Problem 4 based on Gamma Function

Problem 5 based on Gamma Function

Misellaneous Problem No 1 on Gamma Function

Misellaneous Problem No 2 on Gamma Function

Misellaneous Problem No 3 on Gamma Function

Misellaneous Problem No 4 on Gamma Function

Duplication Formula - Proof

Beta Function - Definition & Formula

Problem no.1 on beta function (Type-I)

Problem no.2 on beta function (Type-I)

Problem no.3 on beta function (Type-I)

Problem no.4 on beta function

Problem no.5 on beta function

Problem no.6 on beta function

Problem no.7 on beta function

Problem no.8 on beta function

Problem no.9 on beta function

Problem no.10 on beta function

Problem no.11 on beta function

Problem no.12 on beta function

Problem no.13 on beta function

Problem no.14 on beta function

Problem no.15 on beta function

Problem no.16 on beta function

Problem no.17 on beta function

Problem no.18 on beta function

Problem no.19 on beta function

Problem no.20 on beta function

problem 1 based on Differentiation under Integral Sign (one parameter)

problem 2 based on Differentiation under Integral Sign (one parameter)

problem 3 based on Differentiation under Integral Sign (one parameter)

problem 4 based on Differentiation under Integral Sign (one parameter)

problem 5 based on Differentiation under Integral Sign (one parameter)

problem 1 based on Differentiation under Integral Sign (two parameter)

problem 2 based on Differentiation under Integral Sign (two parameter)

problem 3 based on Differentiation under Integral Sign (two parameter)

Problem on Trapezoidal rule

What is Simpson's One-Third Rule ?

Problem 1 on Simpson's One-Third Rule

Problem 2 on Simpson's One-Third Rule

What is Simpson's Three-Eigth Rule ?

Problem 1 on Simpson's Three-Eigth Rule

Problem 2 on Simpson's Three-Eigth Rule

What is Exact Differential Equation ?

Higher Order Differential Equation - Introduction

Solution of Higher Order Differential Equation with Constanr Coefficient

Problem no 1 on Exact differential Equation

Problem no 2 on Exact differential Equation

Solution of Higher Order Differential Equation when R.H.S = 0

Higher Order Differential Equation when R.H.S = 0 - Problem 1

Problem no 3 on Exact differential Equation

Equations Reducible to Exact by Integrating Factors

Higher Order Differential Equation when R.H.S = 0 - Problem 2

Solution of Higher Order Differential Equation when R.H.S = e^ax

Problem no 3 on Equation Reducible To Exact

Problem no 4 on Equation Reducible To Exact

Higher Order Differential Equation when R.H.S = e^ax - Problem 1

Higher Order Differential Equation when R.H.S = e^ax - Problem 2

Problem no 5 on Equation Reducible To Exact

Problem no 6 on Equation Reducible To Exact

What is Linear Differential Equation

Problem No.1 on Linear Differential Equation

Higher Order Differential Equation when R.H.S = sinax,cosax Problem 2

Solution of Higher Order Differential Equation when R.H.S = X^m

Problem No.2 on Linear Differential Equation

Equation Reducible to Linear Form

Higher Order Differential Equation when R.H.S = X^m - Problem 1

Higher Order Differential Equation when R.H.S = X^m - Problem 2

Problem 1 on Equation Reduciable to Linear Form

Problem 2 on Equation Reduciable to Linear Form

Solution of Higher Order Differential Equation when R.H.S = e^ax.V

Applied Mathematics 2
Mumbai University - Mechanical Engineering - SEM II