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Write the number of vectors of unit length perpendicular to both the vectors a = 2i + j + 2k and b = j + k. |
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Answer» As we know, for vectors \(\vec a\) and \(\vec b\) unit vectors perpendicular to them is give by \(\pm\cfrac{\vec a\times\vec b}{|\vec a\times\vec b|}\) Unit vector can be ⊥ either in positive or negative direction. Hence, the number of vectors of unit length perpendicular to both the vectors \(\vec a=2\hat i+\hat j+2\hat k\) and \(\vec b = \hat j+\hat k\) is 2. |
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