The coordinates of the vertices of a quadrilateral JKLM are given.
It is required that you translate 4 units to the left and 2 units up and match the graph that correctly shows the image J'K'L'M' after translation.
The given coordinates are:
[tex]J(-1,-1),K(-1,2),L(-2,-1),M(-2,-2)[/tex]
To translate 4 units to the left and 2 units up, subtract 4 from the x-coordinates and add 2 to the y-coordinates. (translation to the left is a subtraction, while translation upwards is addition):
[tex]\begin{gathered} J^{\prime}(-1-4,-1+2),K^{\prime}(-1-4,2+2),L^{\prime}(-2-4,-1+2),M^{\prime}(-2-4,-2+2) \\ =J^{\prime}(-5,1),K^{\prime}(-5,4),L^{\prime}(-6,1),M^{\prime}(-6,0) \end{gathered}[/tex]
Compare the coordinates of the vertices of the image J'K'L'M' with the graphs given in the option.
The correct graph that shows the quadrilateral J'K'L'M' is:
