Vector Addition||Law OF Triangle /Parallelogram

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

Addition OF vectors

Addition OF Vectors

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

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

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

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

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

Assertion: A vector qunatity is a quantity that has both magnitude and a direction and obeys the triangle law of addition or equivalentyly the parallelogram law of addition. Reason: The magnitude of the resultant vector of two given vectors can never be less than the magnitude of any of the given vector.