Addition of vectors

अदिश राशि (Scaler Quantities)|सदिश राशि (Vector Quantities)|सदिशों की आवश्यकता (Need of Vectors)|सदिश का निरूपण|सदिशों का संकेतन|सदिशों का मापांक (Modulus of Vectors)|सदिशों के प्रकार (Types of Vectors)|सदिशों का योग (Addition of Vectors)|सदिशों के योग का त्रिभुज तथा चतुर्भुज नियम (Triangle and Parellelogram Law of Vector Addition)

Parallelogram Law, Polygon Law, Unit vector,Standard unit vectors (i, j, k), Components of Vector, Addition using components, Application of vectors: Forces in equilibrium

2.Addition Of Vector

4.Addition Of Vector(Using Components)

Magnitude of addition of two vectors

Addition OF Vector || Subtraction OF Vector || Triangle and Parallelogram Method || Magnitude and Direction OF Resultant Vector

What do you understand by resultant vector ? Show that vector addition of two vectors is different from scalar addition of two scalars.

Assertion: Vector addition of two vectors vedA and vecB is commutative. Reason: vecA+vecB=vecB+vecA

In the following questions a statement of assertion (A) is followed by a statement of reason ( R). A : The addition of two vectors vecP and vecQ is commutative R: By triangle law of vector addition we can prove vecP+vecQ=vecQ+vecP .

Addition of two vectors, vecA + vecB=vecC is represented in which of the following options correctly?