this question for me

NEW INSTRUCTIONS: Please handwrite your responses to all homework assignments and upload a picture of your work here in Canvas. For each problem or question, please include a brief explanation of your thinking process (not just what calculations you did and your answers: explain why you did what you did and why your reasoning makes sense). Note: | will provide you with feedback on your responses so that you can revise and resubmit your work. Watch the video linked below for an introduction to the Geometric Probability Distribution, a special kind of discrete probability distribution (you can read more about this distribution in Chapter 4 of our textbook). Use this video to help you answer the following questions. An Introduction to the Geometric Distribution - YouTube B Context 1: Watching the Super Bowl. Suppose that the probability that an adult in America will watch the Super Bowl is 40%. Each person is considered independent. We are interested in the number of adults in America we must survey until we find one who will watch the Super Bowl. 4. In words, define the random variable X. 2. List the values that X may take on. 3. What is the probability that we must ask five people to find one who will watch the Super Bowl? How do you know? 4. What is the probability that we must ask two or three people*to find one who will watch the Super Bowl? How do you know? Context 2: Rolling a 4 or 5 ona fair six-sided die. Suppose you are performing a probability experiment in which you are rolling one fair six-sided die. You are interested in how many times you need to roll the die in order to obtain the first 4 or 5 as the outcome. 4. In words, define the random variable X. 2. What is the probability of \"success,\" p? What is the probability of "failure," q? 3, What are the values that X can take on? 4, What is the probability that the first 4 or 5 is rolled on the third trial (third die roll)? How do you know? 5, What is the probability that the first 4 or 5 is rolled on the eighth trial (eighth die roll)? How do you know