What is vector product,quantity??
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Answered by
6
Hi friend!
Vector product, quantity: The physical quantity that has magnitude as well as the direction is acossiated with it, and combines according to the laws of vector addition, is called a vector quantity or simply a vector.
For example : Force, displacement, velocity, acceleration, electric field, magnetic induction, etc.
I hope this will help you.
Vector product, quantity: The physical quantity that has magnitude as well as the direction is acossiated with it, and combines according to the laws of vector addition, is called a vector quantity or simply a vector.
For example : Force, displacement, velocity, acceleration, electric field, magnetic induction, etc.
I hope this will help you.
7Ritik25:
ok...tell me
Answered by
3
Vectors are those physical quantities which have both, magnitude and direction.
For example: velocity, acceleration, momentum, force etc.
Vectors can be divided into two types: (a) Polar Vectors (b)Axial Vectors
(a)Polar Vectors. These are those vectors which have a starting point or a point of application.
For eg: displacement, force etc.
(b) Axial Vectors. These are those vectors which represent rotational effect and act along the axis of rotation in accordance with right hand screw rule.
For eg: angular velocity.
________________________
The vector product or cross product of two vectors A and B is another vector C, whose magnitude is equal to the product of the magnitudes of the two vectors and sine of smaller angle b/w them.
For example: velocity, acceleration, momentum, force etc.
Vectors can be divided into two types: (a) Polar Vectors (b)Axial Vectors
(a)Polar Vectors. These are those vectors which have a starting point or a point of application.
For eg: displacement, force etc.
(b) Axial Vectors. These are those vectors which represent rotational effect and act along the axis of rotation in accordance with right hand screw rule.
For eg: angular velocity.
________________________
The vector product or cross product of two vectors A and B is another vector C, whose magnitude is equal to the product of the magnitudes of the two vectors and sine of smaller angle b/w them.
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