Write the projection of the vector
on the vector ![]()
Let,
and ![]()
Projection of any vector over another vector is given by the dot product of vector whose projection is asked with the unit vector of the vector on which projection is asked
∴ Projection of
= ![]()
As ![]()
⇒ ![]()
Note: As we know that the dot product of a unit vector with itself is 1 and ![]()
∴ ![]()
Thus,
Projection of
on
is 0
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