By comparing the experimental frequencies with the expected probabilities for each outcome, we find the smallest discrepancy to be 0, indicating perfect agreement between the experimental and expected probabilities for outcome 8. To find the smallest discrepancy between the experimental and expected probabilities, we must compare the frequencies recorded in the experiment with the expected probabilities. The discrepancy can be calculated as the absolute difference between each outcome's experimental and expected probabilities. Then, we identify the smallest value among these differences. For each outcome: For 2: |15/60 - 1/6| = 0.0833 For 4: |12/60 - 1/6| = 0 For 6: |10/60 - 1/6| = 0.0833 For 8: |18/60 - 1/6| = 0 For 10: |13/60 - 1/6| = 0.05 For 12: |12/60 - 1/6| = 0 The smallest discrepancy occurs for the outcome 8 with a discrepancy of 0. Therefore, the smallest discrepancy between the experimental and expected probability in this experiment is 0. The question probable may be: Jede conducted an experiment by tossing a cube with faces numbered 2, 4, 6, 8, 10, and 12. The results of the experiment, along with the expected probabilities, are recorded in the table below: What is the smallest discrepancy between the experimental and expected probability in this experiment? Answer in 3 decimal places to the nearest tenths