Part I: Direction: Classify each random variable as discrete or…

Question Answered step-by-step Part I: Direction: Classify each random variable as discrete or… Part I: Direction: Classify each random variable as discrete or continuous.1. The number of arrivals at an emergency room between midnightand 6:00a.m.2. The weight of a sack of rice labeled “50 kilograms.”3. The duration of the next outgoing telephone call from a business office.4. The number of kernels of popcorn in a five-kilo container.5. The number of applicants for a job.6. The number of defective computers produced by a manufacturer.7. the number of female athletes8. the number of voters favoring a candidate.9. the average amount of electricity consumed per household per month10. the number of deaths per month attributed to Covid-19.11. the amount of paint utilized in a building project.12. the speed of a car13. the weight a new born baby14. the time needed to finish the exam15. the number of students who are getting the books16. the height of male athletes17, the number of patients in the hospital18. the number of dogs inside the cage19. the weight of male athletes20. the number of passengers in a busImage transcription textPart II – Performance Task A. Suppose three coins are tossed. Let Y be the random variable representing thenumber of heads that occur. Find the possible values of a random variable Y. Complete the table below .Reference: Let Us Study – Page 2 (Table) Follow the steps below to complete the table. 1. Determi… Show more… Show morePart Ill: Multiple Choices1. Suppose you toss a fair coin two times; how many possible outcomes are there?B. 2D. 82. A die is rolled. What is the probability of rolling a number that is greater than 6?A. 0/6 or 0C. 5/6D. 6/6 or 1B. 1/6In a family of three children, what is the probability that the middle child is a girl?A. 1/8C. 1/B. 1/4D. 1/2A coin is tossed thrice. What is the probability of having two heads and a tail?A. 1/8B. 1/2C. 3/8D. 15. It is a table showing all the possible value of a discrete random variable togetherwith their corresponding probabilities.A. Discrete Probability DistributionC. ProbabilityB. Continuous Probability Distribution D. All of the above6. It is a variable that cannot be represented by a whole number.A. Probability variableC. Discrete random variableB. Random variableD. Continuous random variable7.Y= dropout rate (%) in a certain high school. What are the possible values of eachrandom variable?A. Y = (x|0 ?x? 10)C. Y = {x|0 ?x? 30)B.Y= (x|0 ?x? 20}D. Y = (x10?x? 100]8. X = number of heads in tossing a coin thrice. What are the possible values of eachrandom variable?A. X = {0, 1, 2, 3)C. X = (0, 2, 3)B. X = (1, 2, 3)D. X = (1, 2, 4)9. A glass of jar contains 40 red, green, blue, and yellow marbles. The probability ofdrawing a single green marble at random is 1/5. What does this mean?A. There are 5 green marbles in the glass jar.B. There are 8 green marbles in the glass jar.C. There are more green marbles than the others.D. There is only one green marble in the glass jar.10. Apple got coins from his pocket which accidentally rolled on the floor. If therewere 16 probable outcomes, how many coins fell on the floor?A. 3C. 8D. 16Reference: Let Us Practice11. Probability is only our guide. It does not tell us exactly what will occur.12. When Ana flips a coin, the possible outcomes are 1, 2, 3, 4, 5, 6.13. Discrete Probability Distribution is a table listing all possible values that adiscrete variable can take on, together with the associated probabilities14. Rogelio rolls a die. One of the possible outcomes in the sample space is 715. E(X) is also called the mean of the probability distribution.16. A random variable usually denoted a capital letter.17. Finite sets are also known as uncountable sets.18. Infinite sets are also known as countable sets as they can be counted.19. A sample space is a collection or a set of possible outcomes of a random experiment.20. The subset of possible outcomes of an experiment is called events.Options for item numbers 11-20A. TRUEB. FALSE Self-Reflection: In a real-life situation, how can you relate random variables? ________________ Math Statistics and Probability MATH 123 Share QuestionEmailCopy link Comments (0)