Answer::
[tex](x,y)\rightarrow(\frac{3}{2}x,\frac{3}{2}y)[/tex]
Explanation:
From the diagram, we use the point K to find the rule:
• The coordinate of point K is (2,2)
,
• The coordinate of its image K' is (3,3)
[tex]\begin{gathered} (x,y)=(2,2) \\ \text{Therefore:} \\ 2\times k=3 \\ k=\frac{3}{2} \end{gathered}[/tex]
Therefore, the algebraic expression that shows how to find the coordinate of K'L'M' is:
[tex](x,y)\rightarrow(\frac{3}{2}x,\frac{3}{2}y)[/tex]
