Kun wants to prove that if opposite sides of a quadrilateral are congruent, then it is a parallelogram. A Quadrilateral A B C D. \[A\] \[B\] \[C\] \[D\] A Quadrilateral A B C D. Select the appropriate rephrased statement for Kun's proof. Choose 1 answer: Choose 1 answer: (Choice A) In quadrilateral \[ABCD\], if \[\overline{AB}\cong \overline{DC}\] and \[\overline{AD}\cong\overline{BC}\], then \[\overline{AB}\parallel\overline{DC}\] and \[\overline{AD}\parallel\overline{BC}\]. A In quadrilateral \[ABCD\], if \[\overline{AB}\cong \overline{DC}\] and \[\overline{AD}\cong\overline{BC}\], then \[\overline{AB}\parallel\overline{DC}\] and \[\overline{AD}\parallel\overline{BC}\]. (Choice B) In quadrilateral \[ABCD\], if \[\overline{AB}\parallel\overline{DC}\] and \[\overline{AD}\parallel\overline{BC}\], then \[\overline{AB}\cong\overline{DC}\] and \[\overline{AD}\cong\overline{BC}\]. B In quadrilateral \[ABCD\], if \[\overline{AB}\parallel\overline{DC}\] and \[\overline{AD}\parallel\overline{BC}\], then \[\overline{AB}\cong\overline{DC}\] and \[\overline{AD}\cong\overline{BC}\]. (Choice C) In quadrilateral \[ABCD\], if \[\overline{AB}\cong \overline{DC}\] and \[\overline{AB}\parallel\overline{DC}\], then \[\overline{AD}\parallel\overline{BC}\] and \[\overline{AD}\cong \overline{BC}\]. C In quadrilateral \[ABCD\], if \[\overline{AB}\cong \overline{DC}\] and \[\overline{AB}\parallel\overline{DC}\], then \[\overline{AD}\parallel\overline{BC}\] and \[\overline{AD}\cong \overline{BC}\]. (Choice D) In quadrilateral \[ABCD\], if \[\overline{AB}\parallel\overline{DC}\] and \[\overline{AD}\parallel\overline{BC}\], then \[\overline{AC}\cong\overline{BD}\]. D In quadrilateral \[ABCD\], if \[\overline{AB}\parallel\overline{DC}\] and \[\overline{AD}\parallel\overline{BC}\], then \[\overline{AC}\cong\overline{BD}\]. Stuck?Review related articles/videos or use a hint.
