Select The Correct Similarity Statement

Select The Correct Similarity Statement. Edge2021 :) advertisement brainly user answer: Not bc = 6, ef = 12 based on the given information, choose the similarity statement that you would use to say abc~def.


Triangle e f d is congruent to triangle h i g triangle d e f is similar to triangle g i h triangle f e d = triangle g i h triangle d f e is similar to triangle i g h 2 see answers advertisement jazhamiton06 answer: Then maybe i can help cus thats what i got i got the. Can be superimposed to themselves. Therefore, the altitude in right triangle qrs has formed two similar triangles that are also similar to δqrs. Because abc and cbd both have a right angle, and the same angle b is in both triangles, the triangles must be similar by aa. Yes, quadrilaterals abcd and efgh are similar because a translation of (x + 3, y + 4) and a dilation by the scale factor of 2 from point a′ map quadrilateral abcd onto efgh. Thus, the similarity statement that is correct is: Web select the correct similarity statement about these triangles. For triangles to be congruent, their corresponding angle must be equal triangle g h i triangle d e f i = 67 = d = 67 g = 65 = f = 65 h = 48 = e = 48 here, triangle d f e is similar to triangle i g h thus, the triangle d f e is similar to. Given qrs is a right angled triangle.

Thus, the similarity statement that is correct is: B what additional information could be used to prove that abc ~ nml? Right abc as shown where cd is an altitude of the triangle. Consider the diagram and the paragraph proof below. Web based on the given information, choose the similarity statement that you would use to say abc~def. Therefore, the altitude in right triangle qrs has formed two similar triangles that are also similar to δqrs. For triangles to be congruent, their corresponding angle must be equal triangle g h i triangle d e f i = 67 = d = 67 g = 65 = f = 65 h = 48 = e = 48 here, triangle d f e is similar to triangle i g h thus, the triangle d f e is similar to. Can be superimposed to themselves. Web ♠ = aa similarity theorem triangle def is similar to triangle d'e'f'. Web the theorem states that the altitude of a right triangle will divide the right triangle into two similar triangles, which are also similar to the original right triangle. Given qrs is a right angled triangle.