The coordinates of the vertices of two rectangles, Rectangle ABCD and Rectangle PQRS are given below. Rectangle ABCD - A(-8, 8), B(-2, 8), C(-2, 0), D(-8, 0) Rectangle PQRS - P(-4, 4), Q(8, 4), R(8, -12), S(-4, -12) Sid 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 ABCD and Rectangle PQRS?
Rectangle ABCD by 2 and 1/2 and Rectangle PQRS by 1 and 1/4 to create congruent rectangle of dimensions 15 x 20 units Rectangle ABCD by 2 and 1/2 and Rectangle PQRS by 1 and 1/4 to create congruent rectangles of dimensions 3 x 4 units Rectangle ABCD by 3 and Rectangle PQRS by 12 to create congruent rectangles of dimensions 15 x 20 units Rectangle ABCD by 3 and Rectangle PQRS by 4 to create congruent rectangles of dimensions 3 x 4 units
The 2nd and 4th do not result in quads of 3x4 units. The 3rd does not produce quads of 15x20 units.
So the answer is A?
That's the only one left, yes?
Haha, well, thank you:)
YW! :-)
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