If there is question that involves a spinner that was spun 60 times an the times spun is 25,24,11 how do the expected results differ from the actual results
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Data Lacking.
To understand how the expected results differ from the actual results in this case, we need to calculate the expected results and compare them to the given actual results.
To calculate the expected results, we need to consider how many times each section of the spinner is expected to be spun, assuming an equal probability for each section. In this case, the spinner was spun 60 times, so if each section had an equal chance of being landed on, we would expect each section to be spun 60/6 = 10 times.
Now let's compare the expected results to the actual results:
Expected Results:
- Section 1: Expected times spun = 10
- Section 2: Expected times spun = 10
- Section 3: Expected times spun = 10
- Section 4: Expected times spun = 10
- Section 5: Expected times spun = 10
- Section 6: Expected times spun = 10
Actual Results:
- Section 1: Actual times spun = 25
- Section 2: Actual times spun = 24
- Section 3: Actual times spun = 11
- Section 4: Actual times spun = ?? (Not provided in the question)
- Section 5: Actual times spun = ?? (Not provided in the question)
- Section 6: Actual times spun = ?? (Not provided in the question)
Without the actual times spun for sections 4, 5, and 6, we cannot determine how those sections differ from the expected results. However, for sections 1, 2, and 3, we can see that they were spun more times than expected.
In summary, the expected results would have each section spun approximately 10 times in total. The actual results indicate that sections 1, 2, and 3 were spun more times than expected, but without the complete actual results, we cannot determine the differences for the other sections.