application of resolution of vectors
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Vectors have many real-life applications, including situations involving force or velocity. For example, consider the forces acting on a boat crossing a river. The boat's motor generates a force in one direction, and the current of the river generates a force in another direction. Both forces are vectors
The process of splitting a vector into various parts or components is called "RESOLUTION OF VECTOR" These parts of a vector may act in different directions and are called "components of vector". We can resolve a vector into a number of components
Any vector can be resolved into a horizontal and a vertical component. If →R is a vector, then the horizontal component of →R is →Rx and the vertical component is →Ry. When resolving into components that are parallel to the x- and y-axes we are always dealing with a right-angled triangle.
two methods of vector resolution have been described here - a graphical method (parallelogram method) and a trigonometric method.
A vector is a quantity that has both a magnitude and a direction. Vector quantities are important in the study of motion. Some examples of vector quantities include force, velocity, acceleration, displacement, and momentum.