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Mathematics, 27.08.2019 07:10 shychk04ot109f

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quadrilateral jklmhas vertices 18,4), k4, 10), 4(12, 12), and m14, 10). match each quadrilateral, described by its vertices, to the sequence of
transformations that will show it is congruent to quadrilateral jklm
s(4.16). t(10,20). u112, 12), and v/10, 10)
e(5,6), f(1,12), g(9,14), and h(11,12)
a translation 3 units down and 3 units left
w(5,1), x(1.7), y(9,9). and z(11,7)
a translation 2 units right and 3 units down
0(10,1), p(6,7), q(14,9), and r(16,7)
a sequence of reflections across the
- and y-axes, in any order
a translation 3 units left and 2 units up
a(-8,-4), b(-4,-10), c(-12, -12),
and d(-14, -10)

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