Which relationships have the same constant of proportionality between \[y\] and \[x\] as the following graph? \[\small{2}\] \[\small{4}\] \[\small{6}\] \[\small{2}\] \[\small{4}\] \[\small{6}\] \[y\] \[x\] Choose 2 answers: Choose 2 answers: (Choice A) \[6y=2x\] A \[6y=2x\] (Choice B) \[y=\dfrac{1}{3}x\] B \[y=\dfrac{1}{3}x\] (Choice C) \[\small{2}\] \[\small{4}\] \[\small{6}\] \[\small{2}\] \[\small{4}\] \[\small{6}\] \[y\] \[x\] C \[\small{2}\] \[\small{4}\] \[\small{6}\] \[\small{2}\] \[\small{4}\] \[\small{6}\] \[y\] \[x\] (Choice D) \[x\] \[y\] \[3\] \[9\] \[6\] \[18\] \[9\] \[27\] D \[x\] \[y\] \[3\] \[9\] \[6\] \[18\] \[9\] \[27\] (Choice E) \[x\] \[y\] \[5\] \[15\] \[7\] \[21\] \[11\] \[33\] E \[x\] \[y\] \[5\] \[15\] \[7\] \[21\] \[11\] \[33\]