The coordinates of the image when the triangle is translated 4 units right and 3 units down are:
J'(3, 0), K'(3, -2), and K'(0, -2)
The vertices of the given triangle are:
J(-1, 3)
K(-1, 1)
L(-4, 1)
To translate a point with coordinates (x, y) by m units right and n units down, the coordinates of the image will be (x+a, y-b)
Therefore, if the triangle JKL is translated 4 units right and 3 units down, the coordinates of the image will be calculated as:
J'(-1+4, 3-3) = J'(3, 0)
K'(-1+4, 1-3) = K'(3, -2)
L'(-4+4, 1-3) = L'(0, -2)
The coordinates of the image when the triangle is translated 4 units right and 3 units down are:
J'(3, 0), K'(3, -2), and K'(0, -2)
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