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1A.

Probability is a measure of how likely an event is to occur. Match one of the probabilities that follow with each statement about an event. (The probability is usually a much more exact measure of likelihood than is the verbal statement.) 0, 0.03, 0.3, 0.5, 035,1 (a) This event is impossible. It can never occur. |:| (b) This event is certain. It will occur on every trial of the random phenomenon. |:| (c) This event is very unlikely, but it will occur once in a while in a long sequence of trials. |:| (d) This event will occur more often than not. |:| Figure 6.7 displays several assignments of probability to the six faces of gnment is actually accurate for a particular die only by rolling the die many times. However, some of ssignments are not legitimate assignments of probablety. That is, they do not obey the rules. Which are legitimate and which are not? In the case of the Illegitimate models, explain what is wrong. (Select all that apply.) Outcome Model 1 Model 2 Model 3 Model 4 ON- O- 01- 0- Figure 6.7 Four assignmets of probability to the six faces of a die. Model 1: There are repeated probabilities. There are 0 probabilities. There are negative probabilities. The probabilities have a sum not equal to 1. This model is legitimate. Model 2: There are repeated probabilities. There are 0 probables. There are negative probabilities. O The probabilities have a sum not equal to 1. This model is legitimate. Model 3: There are repeated probabilities. O There are 0 probabilities. O There are negative probabilities. The probabilities have a sum not equal to 1. 0] This model is legitimate. Model 4: There are repeated probabilities. O) There are 0 probables. There are negative probabilities. O The probabilities have a sum not equal to 1. This model is legitimate.In each of the following situations, describe a sample space . for the random phenomenon. In some cases you have some freedom in specifying