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Vector question: Given: (aXb)*c=1 Where a, b and c are vectors, X is vector multiplication and * is scalar multiplication. u=a+b v=b+c w=a+c Express (uXv)*w in terms of a. b and c in the simplest possible way.
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@experimentX @dumbcow @ash2326 @apoorvk
((a+b)X(b+c))*(a+c)=?
lol
look at the integer next to it "1"
just simplify it. ((a+b)X(b+c))*(a+c) (axb + axc +bxb + bxc )*(a+c) (axb + axc + 0 + bxc )*(a+c) (axb*a + axc*a + bxc*a + axb*b + axc*b + bxc*b ) (0 + 0 + bxc*a + 0 + axc*b + 0 ) a*bxc + a*cxb = a*bxc + (-a*bxc) = 0
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In the end that's pretty much what I did, but I ended up with a different result. I just wasn't sure about how to multiply out cross products. Thanks
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