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Find the scalar multiple property of vector P, Q and scaler ααα .
P+Q=Q+PP+Q=Q+PP+Q=Q+P
P+(Q+R)=(P+Q)+RP+(Q+R)=(P+Q)+RP+(Q+R)=(P+Q)+R
αPαPαP
Two vectors having same magnitude and direction is called_____.
Equal vector
Inverse vector
Conjugate vector
Find the additive inverse of the vector P.
−P-P−P
P−1P^{-1}P−1
(−P)−1(-P)^{-1}(−P)−1
Find the property of additive identity of vector P .
P+O=PP+O=PP+O=P
What is the result of adding vector and its additive inverse?
Null vector
Unit vector
Find the commutative property of vector P and Q.
Complete:
The quantity that has magnitude and direction is called______.
Scaler
Vector
Both
Find the associative property of vector P, Q and R .
The vector can be added into ____.
Scalar
Both vector and scalar
The magnitude of vector is always ____.
positive
negative
Both positive and negative
It is done.