To analyze the outcomes from the spinner, we can calculate the experimental probabilities for each section (A, B, and C) based on the number of spins and the recorded outcomes.
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Total Spins: The player spun the spinner a total of 60 times.
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Outcomes:
- A: 28 times
- B: 15 times
- C: 17 times
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Experimental Probabilities:
- Probability of A: \( P(A) = \frac{\text{Number of times A was spun}}{\text{Total spins}} = \frac{28}{60} \)
- Probability of B: \( P(B) = \frac{\text{Number of times B was spun}}{\text{Total spins}} = \frac{15}{60} \)
- Probability of C: \( P(C) = \frac{\text{Number of times C was spun}}{\text{Total spins}} = \frac{17}{60} \)
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Calculating the Probabilities:
- \( P(A) = \frac{28}{60} \approx 0.4667 \)
- \( P(B) = \frac{15}{60} = 0.25 \)
- \( P(C) = \frac{17}{60} \approx 0.2833 \)
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Summary of the Results:
- Probability of landing on A: approximately 0.467 (or 46.7%)
- Probability of landing on B: 0.25 (or 25%)
- Probability of landing on C: approximately 0.283 (or 28.3%)
These probabilities reflect the outcomes of the player's spins and indicate that section A was spun more frequently compared to sections B and C.