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Angular Momentum in term of spherical coordinates

Angular Momentum in term of spherical coordinates

Momentum “P” is the Product of mass “m” and the velocity “V” of the object P = mv. Any object moving with some velocity having weight will possess momentum. The difference between angular Momentum and Momentum is that angular momentum deals with rotation or rotational Bodies. In physics angular momentum is the rotational analogy of Linear momentum. Total Angular momentum of a close system remains constant means it is conserved. Angular Momentum is defined as the property of any rotating object given by the product of moment of inertia time’s angular velocity. It is Vector Quantity having magnitude as well as direction. So Angular Momentum direction is circular.
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Angular Momentum in term of spherical coordinates

Angular Momentum in term of spherical coordinates

Angular Momentum in term of spherical coordinates

Angular Momentum in term of spherical coordinates

Angular Momentum in term of spherical coordinates

Angular Momentum in term of spherical coordinates
Angular Momentum in term of spherical coordinates
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