Consider the following parametric equations, $x=3t,y=5t+11$;$-10t10.$ Complete parts $($a$)$ through $($d$)$ below.

a$.$ Make a brief table of values of $t,x,$ and $y.$

$\backslash$table$[[t,-10,-2,0,2,10],[x(t),-30,-6,0,6,30],[y(t),-39,1,11,21,61]]$

$($Type integers or decimals.$)$

b$.$ Plot the $(x,y)$ pairs in the table and the complete parametric curve, indicating the positive orientation $($the direction of increasing t $).$

A$.$ B$.$ C$.$ D$.$

c$.$ Eliminate the parameter to obtain an equation in $x$ and $y.$

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