Find a vector function r(t) = <x(t),y(t),z(t)>
where r(t) is continuous everywhere except t=2
lim(t=2)r(t)= <1,0,0>
"y(t)=z(t)=t-2"
"x(t)=1+e^{-\\frac{1}{|t-2|}}"
"r(t)=<1+e^{-\\frac{1}{|t-2|}},t-2,t-2>"
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