triangle law of vector #!# parallelogram of vector

Asserion: Magnitude of the resultant of two vectors may be less than the magnitude of either vector. Reason: The resultant of two vectors is obtained by means of law of parallelogram of Vectors.

Triangle Law Of Vector Addition|Parallelogram Law Of Vector Addition|Important Points|Vector Subtraction|Exercise Questions

Triangle Law Of Vector Addition|Parallelogram Law Of Vector Addition|Important Points|Vector Subtraction|Exercise Questions

Angle Between Two Vectors|Questions|Laws Of Addition Of Vectors|Triangle Law Of Vector Addition|Polygon Law Of Vector Addition|Parallelogram Law Of Vector Addition

Question based on Unit vector|Angle between vectors | Triangle Law and Component of vectors|Parallelogram Law| Polygon Law|Multiplication of a vector by a scalar

Scalar & Vector|Representation Of Vectors|Angle Between Two Vectors|Negative Vector|Equality Of Vectors|Multiplication & Divisions Of Vectors By Scalar|Vector Addition|Triangle Law Of Vector Addition|Polygon Law Of Vector Addition|Parallelogram Law Of Vector Addition

Types OF vectors || Triangle law OF addition || Parallelogram law OF addition || Section formula || Direction Ratio and Direction Cosine

According to parallelogram law of vectors the magnitude of resultant of two vectors bar(A) and bar(B) is

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 .

Parallelogram Law of Vector Addition