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u = [-.6] [ .8] compute the lengths ||u|| I thought to compute ||u|| you multiply the absolute value of u * u then take the square root. That would be .6 * .8 which is .48 The square root of that is roughly .7 The book says the answer is 1 what am I doing wrong.
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I assume [ . ] -->Greatest integer function(GIF) Is my assumption correct??
And why u has 2 values??
@robert_ford80 ??
it's a linear algebra problem
LOL. you should be using equation editor to write the question :D
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ok
yes
Ok. Your doubt is in part 2 of the question. Basically \[||u||=|u|=\sqrt{(-0.6)^2 + (0.8)^2}\] Now you can try the rest :D
Therefore |u| = 1
ok, i got it. thanks
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