The question seems to be a bit confusing as a six-sided die is rolled 1010 times but only 10 results are listed. However, assuming that these 10 results are representative of the 1010 rolls, we can calculate the experimental probability of rolling an odd number.

First, let's identify the odd numbers from the results listed: 33, 11, 11, 55, 33. These are 5 out of the 10 results listed.

The experimental probability is calculated as the number of successful outcomes (rolling an odd number) divided by the total number of outcomes (total rolls).

So, the experimental probability of rolling an odd number would be 5 (odd numbers) divided by 10 (total numbers) = 0.5 or 50%.

Please note that this is a simplified calculation based on the assumption that the 10 results listed are representative of the 1010 rolls. For a more accurate calculation, we would need the results of all 1010 rolls.

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The question seems to be a bit confusing as a six-sided die is rolled 1010 times but only 10 results are listed. However, assuming that these 10 results are representative of the 1010 rolls, we can calculate the experimental probability of rolling an odd number.

First, let's identify the odd numbers from the results listed: 33, 11, 11, 55, 33. These are 5 out of the 10 results listed.

The experimental probability is calculated as the number of successful outcomes (rolling an odd number) divided by the total number of outcomes (total rolls).

So, the experimental probability of rolling an odd number would be 5 (odd numbers) divided by 10 (total numbers) = 0.5 or 50%.

Please note that this is a simplified calculation based on the assumption that the 10 results listed are representative of the 1010 rolls. For a more accurate calculation, we would need the results of all 1010 rolls.

Knowee AI · Accepted Answer

The question seems to be a bit confusing as a six-sided die is rolled 1010 times but only 10 results are listed. However, assuming that these 10 results are representative of the 1010 rolls, we can calculate the experimental probability of rolling an odd number.

First, let's identify the odd numbers from the results listed: 33, 11, 11, 55, 33. These are 5 out of the 10 results listed.

The experimental probability is calculated as the number of successful outcomes (rolling an odd number) divided by the total number of outcomes (total rolls).

So, the experimental probability of rolling an odd number would be 5 (odd numbers) divided by 10 (total numbers) = 0.5 or 50%.

Please note that this is a simplified calculation based on the assumption that the 10 results listed are representative of the 1010 rolls. For a more accurate calculation, we would need the results of all 1010 rolls.

six-sided die is rolled 1010 times, and the results are listed below. 33, 44, 11, 11, 22, 66, 66, 55, 66, 33 What is the experimental probability of rolling an odd number?

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