Applying Slutsky's and the Continuous Mapping theorems 1 point possible (graded) Given the following: . Zl, Zg, . . 4 , ZR, . . . is a sequence of random variables that converge in distribution to another random variable Z; - Y1, Y2, . . . , K1, . . . is a sequence of random variables each of which takes value in the interval (0, 1), and which converges in probability to a constant c in (0, 1); Correction note (May 24): The previous problem statement included a variable Y that was not defined in the answer instruction, and is now corrected. This does not affect the correct answer or the grader