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Angle H is 58 degrees, angle K is 60 degrees, and angle J is 62 degrees. Side AB is equal to side DC, and DB is the side common to triangles ABD and BCD. 6 Proving … If two figures are congruent, then its corresponding sides are congruent and its corresponding angles are congruent The corresponding angles are congruent but the corresponding sides are not congruent The triangles are only similar. triangle ABC and triangle GFH c. triangle XWY is congruent to triangle XWZ d. delarge bandages walgreens The triangles are congruent because R′S′T′ is a rotation of RST, and a rotation is a rigid motion Which statement correctly describes the relationship between RST and R′S′T′ ? RST is congruent to R′S′T′ because the rules represent a reflection followed by a rotation, which is a sequence of rigid motions Which statement best describes the resulting triangles? A. Which statement correctly describes the relationship between RST and R′S′T′ ?, Which statement correctly describes the relationship between DEF and D′E′F′ ?, The coordinates of the vertices of JKL are J(−2, 1) , K(−1, 3) , and L(−3, 4) The triangles are congruent because R′S′T′ is a rotation of RST , and a rotation. To determine the relationship between triangles ABD and CBD, we need to examine the given information and apply the appropriate geometric principles. This line winder not only helps you manage. demelancon funeral home carencro la Therefore, the statement that best describes the relationship between triangles ABD and CBD is 'Triangles ABD and CBD are congruent by the SSS Congruence postulate' The correct answer is option (a) Learn more about SSS postulate of triangle congruence here: uestion 7 1 point 03. Without all three components, a fire can neither begin nor be sustained. 3 Proving Triangle Congruence by SAS 5. 5 Proving Triangle Congruence by SSS 5. An equilateral triangle has three lines of symmetry, while an isosceles has one line of symmetry, an. judys restaurant otsego Which rule describes the transformation?, A transformation of ΔDEF results in ΔD'E'F'. ….

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