VECTOR ALONG ANGLE BISECTOR OF TWO GIVEN VECTORS

Angle Between Two Vectors

Vector equation OF a line || Classification OF lines || Vector equation OF angle bisector

STATEMENT-1 : The vector hati bisects the angle between the vectors hati-2hatj-2hatk and hati+2hatj+2hatk . And STATEMENT-2 : The vector along the angle bisector of the vector veca and vecb is given by +-((veca)/(|veca|)+-(vecb)/(|vecb|)) where |veca|.|vecb|ne 0 Let vecu and vecv be unit vectors inclined at an angle theta such that for some vector vecw,vecw+vecwxxvecu=vecv

Basic Mathematics |Product Of Vectors|Scalar Product Of Vectors|Exercise Questions|Projection Of Vector|Exercise Questions|Projection Of Vector A On Vector B|Angle Between Two Vectors|Practice Exercise|Summary

The angle between two vector A and B is theta . Vector R is the resultant of the two vectors. If R makes an angle (theta)/(2) with A, then

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

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

Scalar & Vector|Representation Of Vector|Angle Between Two Vectors|Negative Vector|Equality Of A Vector|Co-linear & Co-Planar Vector|Multiplication And Division Of Vector By A Scalar

Multiplication Of Vectors|Scalar (Dot) Product Of Vectors|Properties|Angle Between Two Vectors |Projection Of A Vector Onto Another Vector|Properties|Scalar Product Of Vector By Itself |Questions