Probability Part 2 - Tree Diagrams

In this lesson, students learn how to use tree diagrams to map out all possible outcomes of probability events. The lesson explores how tree diagrams can be used to calculate the probability of compound events, such as picking two balls from a bag without replacement. By using a visual aid, students can easily see which paths add up to the desired outcome and understand the three fundamental rules of tree diagrams. This lesson is perfect for students who are struggling with probability and need a visual representation to assist their understanding.

Slightly more complicated probability events including compound events. Tree diagrams are used to map out all the possible outcomes and to determine the final probability.

• How do you know the probability of pulling different colored balls from a bag if you get two picks?
• What is a tree diagram in probability?
• How can you use a tree diagram to find probability of a compound event?
• If a bag has 5 red balls and 3 white balls, what is the chance of picking 1 ball of each color if you replace the first ball?
• How can you draw a tree diagram to map out possible outcomes?
• How can you determine the probabilities on the branches of a tree diagram?
• What does it mean for outcomes to be mutually exclusive in probability?
• What are some properties of tree diagrams?
• Why are different paths on a tree diagram mutually exclusive?
• If a bag has 5 red balls and 3 white balls, what is the probability of picking a red ball on your second pick if you do not replace the first ball?
• If a bag has 9 blue balls and 7 green balls, what is the probability of picking at least 1 green ball in 2 picks?