Vectors A- B- and C- are such that A-B-0- Then the vector parallel to A- is

The correct option is D B⃗×C⃗ Since the dot product A⃗. B⃗ =0 therefore A⃗ and B⃗ which be perpendicular to each other. #160;And also t ...

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Byju's Answer

Standard XII

Physics

Vectors and Its Types

Vectors A⃗,...

Question

Vectors $\to A, \to B$ and $\to C$ are such that $\to A \cdot \to B = 0$ . Then the vector parallel to $\to A$ is

\to B a n d \to C

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\to A \times \to B

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\to B + \to C

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\to B \times \to C

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Solution

The correct option is D $\to B \times \to C$
Since the dot product $\to A . \to B = 0$ therefore $\to A$ and $\to B$ which be perpendicular to each other.
And also the vector given by $\to B \times \to C$ will be perpendicular to the $\to B$ , so it will be parallel to $\to A$

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Similar questions

Q. If

\to A, \to B

and

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| \to B | = | \to C |

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[(\to A + \to B) \times (\to A + \to C)] \times (\to B \times \to C) . (\to B + \to C) = 0

Q. If

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. Find the angle between

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\to a \times \to b = 2 \to a \times \to c, | \to a | = | \to c | = 1, | \to b | = 4

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Vectors →A,→B and →C are such that →A⋅→B=0. Then the vector parallel to →A is

The correct option is D →B×→CSince the dot product →A.→B=0 therefore →A and →B which be perpendicular to each other. And also the vector given by →B×→C will be perpendicular to the →B, so it will be parallel to →A

Vectors $\to A, \to B$ and $\to C$ are such that $\to A \cdot \to B = 0$ . Then the vector parallel to $\to A$ is

The correct option is D $\to B \times \to C$
Since the dot product $\to A . \to B = 0$ therefore $\to A$ and $\to B$ which be perpendicular to each other.
And also the vector given by $\to B \times \to C$ will be perpendicular to the $\to B$ , so it will be parallel to $\to A$