. Write any six properties of dot product of vectors.
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Answer:
Properties of Dot Product
u · v = |u||v| cos θ
u · v = v · u.
u · v = 0 when u and v are orthogonal.
0 · 0 = 0.
|v|2 = v · v.
a (u·v) = (a u) · v.
(au + bv) · w = (au) · w + (bv) · w.
Answered by
2
Answer:
Properties of Dot Product
u · v = |u||v| cos θ
u · v = v · u.
u · v = 0 when u and v are orthogonal.
0 · 0 = 0.
|v|2 = v · v.
a (u·v) = (a u) · v.
(au + bv) · w = (au) · w + (bv) · w.
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