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In this section, we practice finding the probability of events. Probability is the likelihood or chance of an event occurring. We will practice expressing probabilities as ratios, fractions, decimals, and percents. Probability can be calculated using the following equation: $Probability=\frac{Favourable\ outcomes}{ Possible\ outcomes}$. P(blue) is a short way to write "the probability of blue".

Basic Concepts: Order of operations (PEMDAS), Converting among decimals, fractions, and percents, Multiplying improper fractions and mixed numbers, Dividing fractions and mixed numbers

Related Concepts: Determining probabilities using tree diagrams and tables, Probability of independent events

- 1.Below is a probability model showing the weathers in fall in City A.

Weather

Probability

Rain

0.35

Snow

0.08

Sunny

0.16

Cloudy

0.41

a)What is P(snow)? Write your answer as a fraction, a ratio and a percent.b)Is it more likely to be sunny than cloudy in fall in City A?c)Is this a valid probability model? Explain your answer. - 2.Each student in a class of 30 writes his or her name on a slip of paper. These slips of paper are folded and put in a jar. Half of these slips are blue and half are yellow.a)What is the probability that a blue slip will be picked? Write your answer as a fraction, a decimal, a ratio, and a percent.b)Rob, Jennie and Alice are in this class. What is the probability that one of these students' names will be picked? Write your answer as a fraction, a decimal, a ratio, and a percent.
- 3.Jen and her friend spin the wheel to decide what fun activity they will do this afternoon.

a)What is the probability that the spin will land on movie or swimming? Write your answer as a percent and decimal.b)What is the probability that the spin will not land on dancing or shopping? Write your answer as a percent and fraction.c)If they spin the wheel twice, what is the probability that the spin will land on soccer and frisbee? Write your answer as a percent and fraction.

19.

Introduction to Probability

19.1

Introduction to probability

19.2

Organizing outcomes

19.3

Probability of independent events

19.4

Comparing experimental and theoretical probability

19.5

Basic probability

19.6

Determining probabilities using tree diagrams and tables

19.7

Probability of independent events (advanced)

19.8

Probability with Venn diagrams

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