Svel 10 8 00 points 01:25:17 An industry representative claims that 41 percent of all satellite dish owners subscribe to at least one premium movie channel, in an attempt to justify this claim, the representative will poll a randomly selected sample of dish owners. (a) Suppose that the representative's claim is true, and suppose that a sample of 4 dish owners is randomly selected. Assuming Independence, use an appropriate formula to compute. (Do not round your intermediate calculation and round your answers to 4 decimal places.) 1. The probability that none of the dish owners in the sample subscribes to at least one premium movie channel. Probability Mc Graw Hill 2.The probability that more than two dish owners in the sample subscribe to at least one premium movie channel. Probability (b) Suppose that the representative's claim is true, and suppose that a sample of 20 dish owners is randomly selected. Assuming independence, what is the probability that: (Do not round your intermediate calculation and round your answers to 4 decimal places.) < Prev acer Next>> Help Saved 8 10 points 03 01:25:13 (b) Suppose that the representative's claim is true, and suppose that a sample of 20 dish owners is randomly selected. Assuming Independence, what is the probability that: (Do not round your intermediate calculation and round your answers to 4 decimal places.) 1. Nine or fewer dish owners in the sample subscribe to at least one premium movie channel? Probability Mc Graw Hill 2. More than 11 dish owners in the sample subscribe to at least one premium movie channel? Probability 3. Fewer than five dish owners in the sample subscribe to at least one premium movie channel? Probability < Prev 8 of 8 Next > acer He 09 (c) Suppose that, when we survey 20 randomly selected dish owners, we find that 4 of the dish owners actually subscribe to at least one premium movie channel. Using a probability you found in this exercise as the basis for your answer, do you believe the industry representative's claim? Explain. it the claim is true, then the probability of fewer than 5 is very