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By the application of the law of polygon of vectors, addition of any number of vectors is possible. Suppose the resultant of four vectors \(\vec{a}\), \(\vec{b}\), \(\vec{c}\) and \(\vec{d}\) is to be determined [Fig.(a)].
19 Ιουν 2023 · The polygon law of vector addition states that if the sides of a polygon are taken in the same order to represent a number of vectors in magnitude and direction, then the resultant vector can be represented in magnitude and direction by the closing side of the polygon taken in the opposite order.
5 Σεπ 2024 · Polygon Law of Vector Addition. Polygon law of vector addition states that, “Resultant of a number of vectors can be obtained by representing them in magnitude and direction by the sides of a polygon taken in the same order, and then taking the closing side of the polygon in the opposite direction.”
Polygon law of vectors states that if vectors can be represented by the sides of polygon, then the closing side in reverse order represents the resultant.
The sum of the vectors is the diagonal of the parallelogram that starts from the intersection of the tails. Adding vectors algebraically is adding their corresponding components. In this article, let's learn about the addition of vectors, their properties, and various laws with solved examples.
Here, you will learn state polygon law of vector addition, subtraction of vectors and multiplication of vector by scalars. Let’s begin – Polygon law of vector Addition (Addition of more than two vectors)
Polygon Law of Vector. According to the polygon law of vector addition, if the number of vectors can be represented in magnitude and direction by the sides of a polygon taken in the same order, then their resultant is represented by magnitude and direction such that the closing side of the polygon is taken in the opposite direction.
