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Determine m so that u and v are perpendicular. u=(2m,m-1,m+1);v=(m-1,m,m-1)
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for \(u\) and \(v\) to be perpendicular solve \[\large u\cdot v=0 \]
I did and i got 0=4m^2 - 3m - 1 , but it doesnt match up to the answer which is m=1 or -1/4
let's see \[\large 0=u\cdot v=(2m,m-1,m+1)\cdot(m-1,m,m-1) \] \[\large 0=2m(m-1)+(m-1)m+(m+1)(m-1) \] \[\large 0=2m^2-2m+m^2-m+m^2-1 \] \[\large 0=4m^2-3m-1 \] \[\large 0=(m-1)(4m+1) \] from this m=1 or m=-1/4
i got the same
Ohh i get it now, thanks
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