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Engineering math/mathmadeeasy.co
This video is particularly designed for students of engineering
math and undergraduate math.
If you find this video useful, do share it with others
Acceleration can be broken down into 2 components, the tangential
and normal components.
The tangential component shows how much of the acceleration acts
in the direction of motion.
The normal component shows how much of the acceleration is
orthogonal to the direction of motion.
In this presentation, we learn how to
 calculate the velocity and acceleration of a particle
at time t
 Find the components of the velocity and
acceleration in the direction of a vector.
 Find the components of acceleration along the
tangent and normal
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
2cos3t  +2 sin 3t
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
+
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR
In problem 1 we learnt how to calculate the velocity and the
acceleration vector
In problem 2, we saw how the components of the velocity and
acceleration vector can be calculated.
In problem 3, we learnt how to calculate the components of the
acceleration along the tangent and normal.
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TANGENTIAL AND NORMAL COMPONENTS OF A VECTOR

  • 2. This video is particularly designed for students of engineering math and undergraduate math. If you find this video useful, do share it with others
  • 3. Acceleration can be broken down into 2 components, the tangential and normal components. The tangential component shows how much of the acceleration acts in the direction of motion. The normal component shows how much of the acceleration is orthogonal to the direction of motion.
  • 4. In this presentation, we learn how to calculate the velocity and acceleration of a particle at time t Find the components of the velocity and acceleration in the direction of a vector. Find the components of acceleration along the tangent and normal
  • 8. 2cos3t +2 sin 3t
  • 12. +
  • 20. In problem 1 we learnt how to calculate the velocity and the acceleration vector In problem 2, we saw how the components of the velocity and acceleration vector can be calculated. In problem 3, we learnt how to calculate the components of the acceleration along the tangent and normal.
  • 21. Subscribe to my channel