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VECTOR ALGEBRA | COMPONENTS OF A VECTOR, MULTIPLICATION OF A VECTOR BY A SCALAR, POSITION VECTOR OF A POINT, SECTION FORMULA | Component of vector, Definition geometric interpretation: Multiplication Of A Vector By A Scalar, Properties of Multiplication of a vector by a scalar, Position vector and a vector in terms of position vectors of its end points, Section formulae (Internal division), Section formula (External division), If `veca` and `vecb` are the position vectors of A and B respectively; find the position vector of a point C on BA produced such that BC = 3/2 BA.

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Definition geometric interpretation: Multiplication Of A Vector By A Scalar

Properties of Multiplication of a vector by a scalar

Position vector and a vector in terms of position vectors of its end points

Multiplication Of A Vector By Scalar

If veca and vecb are position vectors of the points A and B respectively, then position vector of a point C in AB produced such that AC = 3AB is :

Vector|Multiplication Of Vector

Multiplication of a vector by a scalar in terms of components

If veca & vecb are the position vectors of A & B respectively and C is a point on AB produced such that AC=3AB then the position vector of C is:

If veca & vecb are the position vectors of A & B respectively and C is a point on AB produced such that AC=3AB then the position vector of C is: