1.) Decide which one of the numbers could not be the probability of an event. a.) 13/41 b.) 0 c.) -2 d.) 72% e.) 78/21 f.) 0.008 For questions 2 and 3, Identify the sample space of the probability experiment and determine the number of outcomes. Make a tree diagram. 2.) Flipping 4 coins 3.) Rolling a pair of six-sided dice For questions 4 and 5, determine the number of outcomes in each event and then decide if it is a simple event. Explain. 4.) We use our calculator to randomly select a number 1 and 1000. Event A is selecting 339. 5.) You randomly select one card from a deck of cards. Event A is selecting a 7. 6.) A menu at your favorite restaurant has 4 choices of salads, 10 main dishes, and 6 different desserts. How many different meals afre possible if you pick 1 salad, 1 main dish, and a dessert? Show your work. 7.) You buy a new bike lock and you have to set a 7-digit code. You can use digits 0-9 and you can't repeat a digit. How many different 7-digit codes could you select? Show all work.

In problems 8-12, a probability experiment consists of rolling a 10 sided die and spinning the spinner below. Assume the die is fair and you are equally likely to land on any color on the spinner. Make a tree diagram. Show your work. Find the following probabilities.

8.) Event C: rolling a number less than 7 and spinning a yellow?

9.) Event D: not rolling a number less than 7 and spinning a yellow?

10.) Event E: rolling at least a 6 and spinning a red?

11.) Event D: not rolling a number less than 7 and spinning a yellow?

12.) Event E: rolling at least a 6 and spinning a red?

213 125% + H Show your work. Find the following probabilities. B. Event C: rolling a number less than 7 and spinning a yellow Red Orange 9 Event D: not rolling a number less than 7 and spinning a yellow Green Purple Yellow 10. Event E Rolling at least a 6 and spinning a red 5.001 StatsWithHogan 2020