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Find a set of parametric equations for the line tangent to the space curve at point P.
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\[r(t)=t ^{2}i+tj+\frac{ 4 }{ 3 }k\]
\[P=(1,1,\frac{ 4 }{ 3 })\]
find the derivative of r, when t=1
x = 1 + n x'(1) y = 1 + n y'(1) z = 4/3 + n z'(1)
what does "n" represent?
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r'(t)=2ti + j
n is just some scalar, they usually use t ... but thats already taken in the setup so I used n \[r(t)=(t ^{2},t,\frac{ 4 }{ 3 })\] \[r'(t)=(2t,1,0)\] \[r'(1)=(2,1,0)\] x= 1 + 2n y= 1 + 1n z=4/3 + 0n
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