This worksheet introduces basic probability concepts including simple events, fractions, and real-world scenarios with coins, dice, and spinners.
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This is very common in G7! Help them understand that for basic probability, we count favorable outcomes (what we want) and divide by total possible outcomes. Use concrete examples like 'How many ways can we get heads?' (1 way) out of 'How many total outcomes with a coin?' (2 ways).
Connect it to their existing fraction knowledge by showing that 2/6 and 1/3 represent the same probability, just like they represent the same amount in regular fractions. Practice finding the greatest common factor as a separate skill, then apply it to probability answers.
This misconception is called the 'gambler's fallacy.' Use physical dice to show that each roll is independent - the die doesn't remember what happened before. Each roll always has a 1/6 chance for any number, regardless of previous results.
Use pie charts or circle diagrams for spinners, draw out all possible outcomes for dice (like showing all 6 faces), and use tree diagrams for simple events. Many problems in this worksheet work well with visual representations that make the total outcomes clearer.
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Ask them to explain their reasoning out loud - they should be able to identify what makes an outcome favorable, count total possible outcomes correctly, and explain why their fraction answer makes sense (like why 1/2 means equally likely events).