Answer:

Explanation:
Position in the Plane
If we place an object in a plane and mesure its x and y coordinates, we are referencig its position according to the rectangular system. Other popular way to reference positions is in polar form or magnitude-angle form. If we have the rectangular coordinates (x,y), we can easily find the polar coordinates
(and vice-versa). We use the formulas


We have x=31.4 Km East (a positive coordinate) and y=-102.5 Km South (negative because it's pointing downwards). we need to find the angle respect to the East reference where
. Check the image below for reference.


The angle can be also given as a positive quantity by adding 360^o

