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Newton's Laws of Motion

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Course type: Online Instructor led Course

Platform: Yes

Course ID: 43970

Course type: Online Instructor led Course

Platform: Yes

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About the Course

Newton's laws of motion are 3 physical laws that, together, lay the foundation for classical mechanics. They describe the relationship between a body and the forces acting upon it, and its motion. These laws have been expressed in several ways, over nearly three centuries and can be summarized as follows

First law: An object either remains at rest or continues to move at a constant velocity, unless acted upon by a force.

Second law: The vector sum of the forces F on an object is equal to the mass m of that object multiplied by the acceleration a of the object: F = ma.

Third law: When one body exerts a force on a second body, the second body simultaneously exerts a force equal in magnitude and opposite in direction on the first body.

In this course, you get a deep dive of all these concepts and how to use them in solving numerical problems with ease. 

The concepts covered are - 

newtons' first law of motion - bodies in motion and rest #1

newton's 2nd law of motion: net force = mass x acceleration #2

what is weight, gravitational force and normal reaction in f = ma? #3

what exactly is tension in a chord? application in newton's laws #4

newton's 3rd law of motion: making sense of action and reaction #5

Date and Time

Not decided yet.

About the Trainer

Vishesh Nigam picture

4.93 Avg Rating

15 Reviews

16 Students

1 Courses

I work for 3M but my love for physics and teaching has been lifelong. Here are my 8 suggestions on how you can get good at the subject-

1. You will need to make consistent effort. Start by learning the theory well before you do numerical

2. Visualize Physics- Making mental pictures of a concept as you study them and imagining the possibilities can really speed up the understanding of it. E.g. if you are reading static and dynamic friction, imagine what is happening to a block placed on an inclined plane as the incline is increasing.

3. Try to absorb the contents of a tutorial in small chunks. Pause and ponder over what you read. Visualize and scribble on a paper

4. Understand the derivation of important equations - Often the derivation itself gives great clarity around the topic and the numerical problems you will attempt.

5. Learn to deconstruct a numerical problem. Making neat diagrams and putting all the available information around it can accelerate you towards writing the correct equations and therefore the answers

6. Be disciplined about not "rushing through" when solving a numerical problem. In other words, do not jump steps while doing a problem.

7. Get the basic understanding of math, particular integral and differential calculus, in place. It will be required for solving numerical problems

8. Revisit the chapter after you have completed numerical. You'll find your understanding of the topic improve several notches

Most importantly, be patient, persist and practice!



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