Use the law of syllogism to form a conclusion from the given premises. Premise 1: If a polygon was translated to the right, then its image is congruent to its pre-image. Premise 2: If an image is congruent to its pre-image, then a rigid transformation was performed. Select from the drop-down menus to correctly complete the conclusion.
2 answers:
<u><em>Ok You're probably here from K12 so heres the answer:</em></u>
Conclusion: If a polygon undergoes a rigid transformation , then the image and pre-image have equal perimeters.
<em><u>I just took the test and got this right, I'm a K12 student as well. </u></em>
<u><em>Hope this helps :)</em></u>
<span>Premise
1: If a polygon was translated to the right, then its image is
congruent to its pre-image. In symbols: p => q Premise 2: If an image is congruent to its
pre-image, then a rigid transformation was performed. In symbols: q => r By the law of silogism (p => q) and (q => r) => q => r So, the conclusion is that </span><span>if a polygon was translated to the right, then a rigid transformation was performed. <---- answer </span>
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