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IB Math Studies Yr 1Name___ Date: ___ Lesson 108: Tree Diagrams Learning Goals: #9: How do we use tree diagrams and probability rules to determine the probability of combined events?Using Tree Diagrams
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How to fill out tree diagrams probability ib

01
To fill out tree diagrams for probability in the IB, follow these steps:
02
Identify the different outcomes or events that can occur in the given situation.
03
Represent each outcome or event as a branch of the tree diagram.
04
Label each branch with the probability of that particular outcome or event occurring.
05
Calculate the probabilities for the remaining branches by considering the given information or using probability rules.
06
Continue expanding the tree diagram until all possible outcomes have been represented.
07
Calculate the probabilities of the final outcomes or events by multiplying the probabilities along the branches leading to them.
08
Sum up the probabilities of all the final outcomes or events to ensure they add up to 1.
09
Use the completed tree diagram to answer probability questions or make predictions about the given situation.

Who needs tree diagrams probability ib?

01
Tree diagrams for probability in the IB are useful for students studying IB Mathematics or any other subject that involves probability and decision-making.
02
They are particularly helpful for students who need to visualize and understand the different possible outcomes and their probabilities in complex situations or experiments.
03
Tree diagrams can be used to analyze various scenarios, including those involving independent and dependent events, conditional probability, and recursive probability problems.
04
Students who need to calculate probabilities, make predictions, or solve probability problems in a systematic and organized way can benefit from using tree diagrams.
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Tree diagrams in probability are visual representations used to illustrate the possible outcomes of a probability experiment or event. They help to organize and calculate probabilities for complex problems by branching out possible scenarios.
Typically, individuals or entities involved in educational settings where probability theory is taught or practiced, such as students and educators, may be required to create or file tree diagrams for assignments or examinations.
To fill out tree diagrams, start with a single point representing the initial event, then branch out for each possible outcome, labeling each branch with corresponding probabilities. Continue this process for subsequent events, ensuring that the probabilities for each pathway sum to 1.
The purpose of tree diagrams in probability is to provide a clear and organized way to visualize and calculate the probabilities of various outcomes in a probability experiment, making it easier to analyze complex scenarios.
Tree diagrams must report the possible outcomes of the events, the probabilities associated with each outcome, and any relevant calculations related to the combined probabilities of specific paths in the diagram.
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