A vector can be resolved into infinitely many sets of components in both 2D and 3D space.
Spliting up of vector into its rectangular components is called resolution of vector
Ans :The Projections Of A Vector And Vector Components Can Be Equal If And Only If The Axes Are Perpendicular .
That all depends on the angles between the vector and the components. The only things you can say for sure are: -- none of the components can be greater than the size of the vector -- the sum of the squares of the components is equal to the square of the size of the vector
If all the components of a vector are zero, the magnitude of the vector will always be zero.
A vector can be resolved into infinitely many sets of components in both 2D and 3D space.
The components of a vector are magnitude and direction.
The components of a vector are magnitude and direction.
Spliting up of vector into its rectangular components is called resolution of vector
Ans :The Projections Of A Vector And Vector Components Can Be Equal If And Only If The Axes Are Perpendicular .
It is the other way round - it's the vector that has components.In general, a vector can have one or more components - though a vector with a single component is often called a "scalar" instead - but technically, a scalar is a special case of a vector.
That all depends on the angles between the vector and the components. The only things you can say for sure are: -- none of the components can be greater than the size of the vector -- the sum of the squares of the components is equal to the square of the size of the vector
If all the components of a vector are zero, the magnitude of the vector will always be zero.
prrpendicular projections of a vector called component of vector
NO, a vector will not be zero if one of its components will be zero.
If they are parallel, you can add them algebraically to get a resultant vector. Then you can resolve the resultant vector to obtain the vector components.
The process of breaking a vector into its components is sometimes called vector resolution. This involves determining the horizontal and vertical components of a vector using trigonometry or other mathematical techniques.