Answer
If $P_1$ is $(a,b,c)$ and $P_2 $ is $(d,e,f)$ then the vector from
$P_1$ to $P_2$ is $ \lt d-a, e-b, f-c \gt$.
Subtract the corresponding coordinates of the ''from'' point from the ''to'' point.
Work Step by Step
If $P_1$ is $(a,b,c)$ and $P_2 $ is $(d,e,f)$ then the vector from
$P_1$ to $P_2$ is $ \lt d-a, e-b, f-c \gt$.
Subtract the corresponding coordinates of the ''from'' point from the ''to'' point.
