If A,B
and C
are non zero vectors and A.B
= 0
and B.B
= 0, find the value of A.C
.
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1
Answer:
\vec{a}\cdot \vec{b}=\vec{b}\cdot\vec{c}=0
All three vectors are coplanar.
a.b = 0
Thus, angle between a and b is 90
b.c = 0
Thus, angle between b and c is 90
a, b and c are coplanar
Therefore, Angle between a and c either 0 or 180
a.c = |a||c|cos(0) = 1*6*1 = 6
a.c = |a||c|cos(180) = 1*6*-1 = -6
|a.c|=|-6| = 6
Hence, The value of |a.c| = 6
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