Not sure if my answer is correct so just checking **Title: Understanding Translation in Geometry****Translation of Quadrilateral ABCD to A'B'C'D'**In the given problem, we explore the translation of a quadrilateral ABCD to its new position A'B'C'D'. The transformation rule is expressed as:\[ (x + [-2], y - [1]) \]**Explanation of the Diagram:**- The diagram depicts two identical quadrilaterals on a coordinate plane.- Quadrilateral ABCD is positioned above the x-axis with the vertices labeled as A, B, C, and D.- The translated quadrilateral A'B'C'D' is positioned below the x-axis with the vertices labeled as A', B', C', and D'.- The translation involves shifting the original quadrilateral ABCD by 2 units to the left (x - 2) and 1 unit downwards (y - 1).This illustration helps demonstrate how coordinates change under a translation transformation in a geometric context.

To find:- Need to find translation figure coordinate rule from given figure From given graph coordinate of ABCD A(-6,1) B(-4,3) C(-2,3) D(-1,1) coordinates of A'B'C'D' A'(-5,-2) B'(-3,0) C'(-1,0) D'(0,-2) Now A(-6,1) translated to A'(-5,-2) x coordinate shifts 1 units right and y coordinate shifts 3 units downward so Rule for x coordinate is x+1 Rule for y coordinate is y-3 Hence The translation of ABCD to A'B'C'D' is given by (x+1,y-3)