Geometry 1B: Sample Space, Multiplication Counting

A coin is tossed and a normal die is rolled. How many outcomes exist?

How many ways can you roll 2 dice and get both rolls to be a 6?

For college classes, there are 4 literature classes, 2 math, 6 history, and 3 film classes. How many schedules exist?

In school elections, there are: 3 for secretary, 4 for treasurer, 5 for VP, 2 for president. How many different outcomes

Mr. Brenner has white socks, black socks, red socks and blue socks. If he chooses one matching pair, how many outcomes?

A local restaurant uniform is one of 5 blouses, 4 pants, 3 skirts, and 6 pairs of shoes. How many outfits exist?

A phone plan offers 15 phone styles, 5 minute, 3 internet, 4 text, and 2 insurance packages. How many plans can one make

What is the sample space for the names of students in the class?

(Hard but you have longer time) How many ways can you get 2 tails face up when you toss 3 coins?

A spinner with 5 spaces is spun 3 times. How many outcomes exist?

What is the sample space for colors of my smart board markers?

Niecy is choosing from 6 colleges, 5 majors, 2 minors and 4 clubs. How many possible outcomes?

Which of the following could be the sample space for toppings of a burger?

Which of the following could be the sample space for type of shirts someone owns?

In the fundamental counting principle, how do you easily count all outcomes in a sample space?

Why do we care about being able to count things up?

What is a tree diagram?

How many outcomes are possible from rolling 2 normal dice?