Best Answer

Conduct the following experiment:

Roll a number cube 50 times.

Count the number of times you roll a 2.

Divide that number by 50.

That is the experimental probability.

The answer that I might get may well be different to yours. And if you do you experiment another time, the answer is likely to be different.

Q: What is the experimental probability of rolling a 2 on a number cube rolled 50 times?

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The probability of rolling a number less than 6 on a die would be 5/6.

The probability is 21/36 = 7/12

The probability is 1. It is a certainty that you will roll a number between and including one and six. The probability of rolling each individual number is 1/6.

4/6

The probability is 1, if the dice are rolled often enough.

Related questions

1/6

The first roll doesn't matter for probability, it just sets the number to be rolled by the other two. So: P(rolling the same number three times) = P(rolling a particular number)2 = (1/6)2 = 1/36

The probability is 21/36 = 7/12

The probability of rolling a number less than 6 on a die would be 5/6.

The probability is 1. It is a certainty that you will roll a number between and including one and six. The probability of rolling each individual number is 1/6.

1 out of 2

Because 3/6 of the sides on a number cube have even numbers, the probability of rolling even on one number cube is 1/2(equivalent of 3/6). But since you're rolling twice, you multiply the probability of one by itself (therefore rolling 2 number cubes). So: 1/2x1/2=1/4 The probability of rolling an even number when a number cube is rolled twice is 1/4, 25%, or 1 out of 4.

Well, if you put them back after you take them out, then 3=1/6 7=1/6 and

4/6

The probability is 1, if the dice are rolled often enough.

If the die is rolled often enough, the probability is 1. With only two rolls of a fair die, the probability is 1/6.

If you're only rolling one die, it's a probability of 1 out of six, or 16.67%.