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Problems with vector questions |
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| Nov12-12, 09:26 PM | #1 |
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Problems with vector questions
Three vectors are expressed in terms of other three vectors
in the form of a=a1α + a2β + a3γ b=b1α + b2β + b3γ c=c1α + c2β + c3γ How to show that a.(bxc) = λ α.(βxγ) and find out λ? I knew the first part where we carry out dot and product rule for vectors a.(bxc), but the other side of the equation I have no idea how to start with. Anyone knows how to do this? Thanks. |
| Nov12-12, 11:33 PM | #2 |
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Recognitions:
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Can you express each of the greek-letter vectors in terms of the latin-letter vectors?
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| Nov14-12, 12:48 AM | #3 |
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a=a1(alpha) + a2(beta) + a3(gamma)
b=b1(alpha) + b2(beta) + b3(gamma) c=c1(alpha) + c2(beta) + c3(gamma) How to show that a.(bxc) = λ (alpha) .(beta x gamma) and find out λ? |
| Nov14-12, 01:40 AM | #4 |
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Recognitions:
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Problems with vector questions
##\alpha = f(a,b,c)##
##\beta = g(a,b,c)## ##\gamma = h(a,b,c)## what are f g and h? |
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