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Suppose two balls are draw in succession without replacement from a 1 point base containing 5 red balls and & blue balls. How many possible outcomes A function that associates a numerical value with every outcome of an will have? * experiment. Its domain is a sample space and its range is some set of real numbers. " )Exponential function O 3 Imverse function O 4 Random Variable Rational function In question number 4. Let z be the random variable representing the 1 point number of blue balls. Find the values of the random variable Z. * In probability this is what you call a set of all possible outcomes of an experiment. " O 1,21 O Output O 423 O za4 O Sample space Trial The folowing are examples of Discrete random variables. Except. " 1 point 0) Number of students portent In what experiments below, where you can get 8 possible outcomes? * Number of red marbles in a jar 1 point Time it takes to get to school O Drawing a spade from a dock of cards Number of beads in flipping a esin Rolling a die Tossing two coins O) Tossing three coins The following are examples of Continuous random variables, Except. " 1 point Distance travelled from point A to B Height of the students in a class Student's grade level O weight of the Students in a class Find the probability of getting an even number in a single roll of a die. " 1 point The wm of the probabilities of all values of the random variable must be I point equal to must be equal to ?. O 1/5 1/3 O 1/2 O Find the area that corresponds to z=1.36 . A population consists of the numbers 2, 4, 9, 10, and 5. How many possible I point 0.4113 samples of size 3 you can got? * O 0:4147 O 0.4131 04162 O 12 The probability that a random score occurs between 2 = -1 and z = 0 is 1 point Find the probability that all children are boys if a couple has three children * I post 0.6826 EWE'D O 1/6 O 0.1915 1/4 O -0.3414 1/2 Suppose three coins are tossed. Let Y be the random variable representing I point Find the mean of the set of numbers. 20. 22. 24, 18, 14, 25, 26, 6 28. " 1 point the number of tails that occur. Find the probability of 2 tails that occur, * O 22 1/2 22.12 22.10 O 22.125 1/4