Definition of orthogonal vectors :
\The vectors u and v are orthogonal if
Definition of vector components :
\Let u and v be a nonzero vectors such that
\, where
and
are orthogonal vectors.
The vector is the projection of u onto v and it is denoted by
and
Projection of u onto v:
\Let u and v be non zero vectors, then the projection of u onto v is
The vectors are and
The projection u onto v:
\
Evaluation of :
The value of other orthogonal vector
The projection u onto v is
The value of other orthogonal vector is