Line through a Point parallel to a Vector?

Question

Ive come to a place and got stuck i need to convert my findings into a vector equation from parametric form:
my results are:
x=-5-8t
y=3-7t
z=-9+3t

would the final answer just be:
r(t)=[(-5-8t), (3-7t), (-9+3t)]

any help would be great thanks

Answer 1

Even your socks are smarter than me, however I feel strangely drawn to your mysterious equation and it's similarity to the formula for calculating the latent eigenvectors of drain fluffins at superluminal velocities. R(t)=[(-5-8t), (3-7t), (-9+3t)] is I think an effective denominator for Youngs Modulus of Elasticity when applied to case hardened cheese. The coefficient of slosh is given by the second differential just next to the paper shop. Bet you're looking forward to a sensible answer.

Answer 2

That's it. You have correctly translated the parmetric form of the line to vector form.