Point S is at (-3,6)
The rule
says to add 7 to the x coordinate and subtract 9 from the y coordinate. This is the same as saying "shift the point 7 units to the right and 9 units down"
Add 7 to the x coordinate: x+7 = -3+7 = 4
Subtract 9 from the y coordinate: y-9 = 6-9 = -3
Point S is at (-3,6) and it moves to S ' (4, -3)
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Do the same to point T(0,7)

Which moves to T ' (7,-2)
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Repeat for point U(1,4)

point U ' is located at (8, -5)
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Repeat for V(-5,2)

Point V moves to V ' (2, -7)
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In summary, the four new translated points are
<h3>S ' (4, -3)</h3><h3>T ' (7,-2)</h3><h3>U ' (8, -5)</h3><h3>V ' (2, -7)</h3><h3>The diagram is shown below. </h3>
The original trapezoid STUV is shown in blue. The translated trapezoid S'T'U'V' is shown in red.