| Clarifications: Each clarification provides an explanation of the indicator/objective to help teachers better understand the concept. Classroom examples are often included to further illustrate the concept. While classroom examples could be shared with the students, the intended audience for the explanation/clarification is the classroom teacher-not the student. In addition, classroom examples may or may not reflect the assessment limits. |
Standard 5.0 Knowledge of Probability |
Topic B. Theoretical Probability |
Indicator 1. Determine the probability of one simple event comprised of equally likely outcomes |
Objective a. Express the probability as a fraction |
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Assessment limit: Use a sample space of no more than 6 outcomes |
Clarification |
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Probability is the chance or likelihood of an event occurring. Theoretical probability describes the chance of an event occurring based on possible outcomes. For example, when flipping a coin, you could get heads or you could get tails. So the outcomes are heads or tails. An event is a specific set of outcomes, such as tails. A favorable outcome is one in the set of outcomes for which we want to find the probability.
Note: Even though there are only 2 colors, there are six marbles. Therefore there are 6 outcomes. |
Classroom Example 1 |
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Connections within the content: A bag contains 6 marbles. 2 are red and 4 are blue. Which of the numbers below is the probability of picking a red marble? Answer: C Although the content of the item is essentially probability, the answer choices require that the student be able to express probabilities as fractions. Describing quantities as fractional parts is a skill within the content of number. When appropriate, connect number concepts to concepts within the other content strands to show how number concepts and operations need not be taught in isolation.. |
/instruction/clarification/mathematics/grade4/xml/5B1a.xml |
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Resources for Objective 5.B.1.a: CLARIFICATIONS | Thinking Skills | Sample Assessments | |