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If , where and are any three vectors such that and , then and are:

  1. A
    inclined at an angle of between them
  2. B
    inclined at an angle of between them
  3. C
    perpendicular
  4. D
    parallel

Solution & Step-by-step Explanation

Using the vector triple product identity: The term cancels from both sides:


Since and are non-zero scalars, is a scalar multiple of .This means and are parallel.

Practice this question

Try it yourself before checking the explanation above.

If , where and are any three vectors such that and , then and are:
A
inclined at an angle of between them
B
inclined at an angle of between them
C
perpendicular
D
parallel

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