Answer:
10y = 13x + 139
Explanation:
Points (-5, -3) and (-15, -16) are the two points through which Line 1 passes.
So, the slope of the line 1 is

Now, the slope of the parallel straight line i.e. line 2 will be same as line 1 i.e.

Let us assume that the equation of line 2 is
{Where c is a constant} ....... (1)
Now, line 2 passes through the point (-13, 17). Hence, this point will satisfy equation (1).
So,

⇒

Therefore, the equation of line 2 will be

⇒ 10y = 13x + 139 (Answer)