Aakash Krishna

Rotational Motion is an Important Topic in Which All Rotational Phenomenon Which I have Already Described in My Previous Mechanical Topic is Discussed in Simple Way.

This section is a one-stop shop for all Medical aspirants. Be thorough with these powerful courses that will give you the right strategy for preparation, and help you crack any pre-medical exam.

NEET UG

Hindi

(Hindi) Rotational Motion: Pre-Medical Exams

Rotational Motion

Mechanics

Physics

IITJEE, NEET UG and Foundation

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In This Video Syllabus of Rotational Motion is Discussed.

Course Overview (in Hindi)

Moment of Inertia is The Rotational Form of Mass.

Introduction and Moment of Inertia (in Hindi)

Moment of Inertia of Rigid Body and Some Important Concepts is Discussed in This Video.

MOI of Rigid Body (in Hindi)

Parallel Axes Theorem is Used Only When Two Axes are Parallel to Each Other.

Parallel Axes Theorem (in Hindi)

Perpendicular Axes Theorem is Discussed in This Video.

Perpendicular Axes Theorem (in Hindi)

Radius of Gyration is Discussed in This Video in Simple Way.

Radius of Gyration

Important Numerical Based on Moment of Inertia is Discussed

Numerical Based on MOI

Angular Velocity is Depend upon Perpendicular Distance with Velocity.

Angular Velocity

Important Numerical Based on Angular Velocity is Discussed.

Numerical Based on Angular Velocity

Torque is Vector Quantity Which is Discussed in This Video.

Torque in Rotational Motion

Theory Part of Angular Momentum is Discussed.

Angular Momentum

Numerical Based on Angular Momentum is Discussed in This Video.

Angular Momentum Numerical

Some Important Terms Related to Rotational Motion is Discussed.

Important Terms Based on Rotational Motion

Numerical Based on Instantaneous Acceleration and Average Acceleration is Discussed.

Differentiation and Integration in Rotational Motion.

Important Numerical Based on Rotational Motion is Discussed.

Important Numerical Based on Rotational Motion

NEET Physics Expert since 9 years
- Mentored multiple <100 AIR students
- Most followed NEET UG Educator on Unacademy

Tamanna Chaudhary

The course is going to discuss questions on each and every topic on gravitation keeping in mind the level of questions asked in NEET as well as in AIIMS.  All the major types of questions will be covered with detailed solution of each one of them.

(Hindi) Full Coverage of Questions on Gravitation - Pre Medical Exams

The course majorly focuses on every tiny concept of system of particles proceeded by rotational motion that it will ensure to make the students capable of solving any type of question asked in the exam.

(Hindi) System of Particles and Rotational Motion

Prashant 

In this course, the educator discusses very important expected questions for the upcoming NEET and JEE exams.

NEET Advanced Questions: Pre-Medical Exams

Join me on the beautiful adventure of Physics. With top scores in various entrance examination, you'll learn the art of physics just the way

Ishaan Wassan

A carefully designed course for one of the most challenging chapters in Physics, Rotational Mechanics. The course has been designed in order to make this chapter easier for Pre Medical students and male their fundamentals strong

Rotational Mechanics: Pre-Medical Examinations

In service of bachha party since 2014.
Mentor/Motivator.
Author.
Youtube- iStart-Education

Amrit Lal

In this course, the educator is discussing all the concepts with real-life and with lots of practice problems based on each concept and formulas.

(Hindi) Mastering the Concepts of Rotational Motion: NEET and AIIMS

Sutikshna is also known as Er S Mishra. He graduated in Civil Engineering from B.I.T Sindri with first class first degree. 

S Mishra

In this course the educator has discussed 76 problems from system of particles for NEET aspirants.

Lessons

15 lessons • 2h 42m

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Course Overview (in Hindi)

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Introduction and Moment of Inertia (in Hindi)

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MOI of Rigid Body (in Hindi)

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Parallel Axes Theorem (in Hindi)

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Perpendicular Axes Theorem (in Hindi)

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Radius of Gyration

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Numerical Based on MOI

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Angular Velocity

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Numerical Based on Angular Velocity

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Torque in Rotational Motion

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