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Vectors and Scalar

+2 Vectors A....

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+2 Vectors A. B andare such that A B= 0 andA C=0.Then the vector parallel to A is(1) B and C(2) AxB(3) B+C(4) BxC

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\to A, \to B

\to C

\to A \cdot \to B = 0

. Then the vector parallel to

\to A

a

b

c

are three non-zero vectors such that

a . | b \times c | = 0

b

c

are not parallel then

a

b

c

\to a, \to b, \to c

are vectors such that

\to a . \to b = 0

\to a + \to b = \to c,

Q. Three vectors

A

B

C

satisfy the relation

A \cdot B = 0

A \cdot C = 0

. Then the vector

A

is parallel or anti-parallel to

Q. Three vectors

A

B

C

satisfy the relation

A \cdot B = 0

A \cdot C = 0

. Then the vector

A

is parallel or anti-parallel to

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