![AB = \sqrt{[-7-(-5)]^{2}+(4-7)^{2} } = \sqrt{13}](/tpl/images/0561/5064/77c58.png)
![BC = \sqrt{[-3-(-5)]^{2}+(7-4)^{2} } =\sqrt{13}](/tpl/images/0561/5064/515d3.png)
![CD = \sqrt{[-5-(-3)]^{2}+(1-4)^{2} } =\sqrt{13}](/tpl/images/0561/5064/15a35.png)
![DA = \sqrt{[-7-(-5)]^{2}+(4-1)^{2} } =\sqrt{13}](/tpl/images/0561/5064/8ebcd.png)
![A'B' = \sqrt{[-7-(-9)]^{2}+(3-0)^{2} } = \sqrt{13}](/tpl/images/0561/5064/fc7af.png)
![B'C' = \sqrt{[-5-(-7)]^{2}+(0-3)^{2} } =\sqrt{13}](/tpl/images/0561/5064/50457.png)
![C'D' = \sqrt{[-7-(-5)]^{2}+(-3-0)^{2} } =\sqrt{13}](/tpl/images/0561/5064/ea40d.png)
![D'A' = \sqrt{[-9-(-7)]^{2}+[0-(-3)]^{2} } =\sqrt{13}](/tpl/images/0561/5064/f5a4c.png)
Figure ABCD was translated and resulted in image A'B'C'D'.
Compute and compare the side...
Mathematics, 24.03.2020 21:22 Crxymia
Figure ABCD was translated and resulted in image A'B'C'D'.
Compute and compare the side lengths of the two figures. Does this support an argument claiming that they are congruent? What else must be true to say two polygons are congruent?
Answers: 3
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