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Let (u,v) be the weighted Euclidean inner product of R^2 defined by (u,v) = 3u1v1+2u2v2 and consider vectors u=(2,-3) and v=(1,4) compute the distance between u & v
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\[(u,v) = 3u _{1}v _{1}+2u _{2}v _{2}\]
interesting, what is the definition of distance here, norm?
yes
I actually know that the answer is \[\sqrt{101}\]I just don't know how
we have to define a distance
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I don't understand how to do the u-v part though...
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