Pr$$blem $2.$ Evaluate the following line integrals:

$($a$){\displaystyle \underset{C}{\overset{\phantom{}}{}}}F*ds$ where $F=sin(z)i+cos(\sqrt[\phantom{2}]{y})j+x^{3}k$ and $C$ is the line segment from $(1,0,0)$ to $(0,0,3)$

$($b$){\displaystyle \underset{C}{\overset{\phantom{}}{}}}F*ds$ where $F=yi+2xj+yk$ and $c(t)=ti+t^{2}j+t^{3}k$ for $0t1$