Evaluate the line integral ∫CF⋅dr\int_C \mathbf{F} \cdot d\mathbf{r}∫CF⋅dr where F=⟨y,z,x⟩\mathbf{F} = \langle y, z, x \rangleF=⟨y,z,x⟩ and CCC is the twisted cubic r(t)=⟨t,t2,t3⟩\mathbf{r}(t) = \langle t, t^2, t^3 \rangler(t)=⟨t,t2,t3⟩ for 0≤t≤10 \le t \le 10≤t≤1.
111
1312\frac{13}{12}1213
12\frac{1}{2}21
54\frac{5}{4}45