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Use a specific example to prove that the cross product is also not associative. That is, use three specific vectors in 3sapce to show that a×( b × c ) is not equal to ( a ×b ) × c.
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Use a specific example to prove that the cross product is also not associative. That is, use three specific vectors in 3space to show that Vector a×(Vector b × Vector c) is not equal to (Vector a × Vector b) × Vector c. Can
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Use a specific example to explore how the cross product behaves under scalar multiplication. Is it true that k(Vector a × Vector b) = (kVector a) × Vector b = Vector a × (kVector b)? Expand to the general case to prove your
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I am asked this: How can you do the cross product of twodimensional vectors. Well I would have to guess that you just add a 0 in order to follow the cross product method, but this way there is no third component...is this right?
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Use the cross product to find a vector perpendicular to each of the following pairs. a) (4,0,0) and (0,0,4) I plugged in the cross product formula and got (0, 16, 0)
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