The coordinates of the vertices of two rectangles, Rectangle A'B'C'D' and Rectangle P'Q'R'S' are given below. Rectangle A'B'C'D' – A(-4, 4), B(2, 4), C(2, 0), D(-4, 0) Rectangle P'Q'R'S' – P(-8, 8), Q(4, 8), R(4, 0), S(-8, 0) Jake scaled both the rectangles about their centers to create two congruent rectangles A′B′C′D′ and P′Q′R′S′. By which factor did he most likely scale Rectangle A'B'C'D' and Rectangle P'Q'R'S'?
Rectangle A'B'C'D' by 1 by 2 and Rectangle P'Q'R'S' by 3 by 4 to create congruent rectangles of dimensions 2 x 3 units Rectangle A'B'C'D' by 3 and Rectangle P'Q'R'S' by 2 to create congruent rectangles of dimensions 3 x 2 units Rectangle A'B'C'D' by 1 and 1 by 2 and Rectangle P'Q'R'S' by 3 by 4 to create congruent rectangles of dimensions 9 x 6 units Rectangle A'B'C'D' by 2 by 3 and Rectangle P'Q'R'S' by 3 and 1 by 3 to create congruent rectangle of dimensions 9 x 6 units
help plz @experimentX @HyperChemist
hm, lets see, scaling is making something to another equal size, so.
sorry, its just that you needed to graph everything and all. I tried.
no problem
@DoomDude
anything?
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