Show that the points having position vectors a bar, b bar and 3a bar- 2b bar are collinear, where a bar , b bar and c bar are any vectors.

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Arun · Answer

Dear Aayushi Let the points P, Q and R then for collinearity PQ = PR Now check b &ndash; a = (3a &ndash; 2b &ndash; a) b &ndash; a = &ndash; 2(b &ndash; a) Hence these are collinear vectors

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Show that the points having position vectors a bar, b bar and 3a bar- 2b bar are collinear, where a bar , b bar and c bar are any vectors.

Show that the points having position vectors a bar, b bar and 3a bar- 2b bar are collinear, where a bar , b bar and c bar are any vectors.

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Show that the points having position vectors a bar, b bar and 3a bar- 2b bar are collinear, where a bar , b bar and c bar are any vectors.

Show that the points having position vectors a bar, b bar and 3a bar- 2b bar are collinear, where a bar , b bar and c bar are any vectors.

1 Answers

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Other Related Questions on Vectors

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