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Kira rolled a number cube 200 times and got the following results

Outcome rolled: 1, 2, 3, 4, 5, 6
Number of rolls: 35, 27, 38, 37, 30, 33
From kira's results compute the experimental probability of rolling a one or five round your answer to the nearest thousands

To find the experimental probability of rolling a one or five, we add the number of rolls for each outcome (1 and 5) and divide it by the total number of rolls:

Experimental probability = (Number of rolls for outcome 1 + Number of rolls for outcome 5) / Total number of rolls

Number of rolls for outcome 1 = 35
Number of rolls for outcome 5 = 30
Total number of rolls = sum of all the rolls = 35 + 27 + 38 + 37 + 30 + 33 = 200

Experimental probability = (35 + 30) / 200
Experimental probability = 65 / 200
Experimental probability ≈ 0.325

Rounded to the nearest thousandth, the experimental probability of rolling a one or five is approximately 0.325.

Assuming that the cube is fair compute the theoretical probability of rolling a one or five

Assuming that the cube is fair, each outcome (1, 2, 3, 4, 5, 6) has an equal likelihood of occurring. Therefore, the theoretical probability of rolling a one or five is the sum of the probabilities of rolling each outcome.

The probability of rolling a one is 1/6, as there is only 1 possible outcome of rolling a one and 6 possible outcomes in total.

The probability of rolling a five is also 1/6, as there is only 1 possible outcome of rolling a five and 6 possible outcomes in total.

To find the theoretical probability of rolling a one or five, we add the probabilities of rolling each outcome:

Theoretical probability = Probability of rolling a one + Probability of rolling a five
Theoretical probability = 1/6 + 1/6
Theoretical probability = 2/6
Theoretical probability = 1/3

Therefore, the theoretical probability of rolling a one or five is 1/3.

Round your answer to the nearest 7 thousands

The theoretical probability of rolling a one or five is 1/3.

Rounded to the nearest 7 thousandths, the theoretical probability of rolling a one or five is approximately 0.333.

If the theoretical probability of rolling a one or five is one third round your answer to the nearest thousandths

The theoretical probability of rolling a one or five is 1/3.

Rounded to the nearest thousandths, the theoretical probability of rolling a one or five is approximately 0.333.

Assuming that the cube is fair choose the statement below that is true a the experimental and theoretical probabilities must always be equal or B as the number of roles increases we expect the experimental and theoretical probabilities to become closer though they may not be equal

B. As the number of rolls increases, we expect the experimental and theoretical probabilities to become closer though they may not be equal.

Assuming that the cube is fair choose the statement below that is true a the experimental and theoretical probabilities must always be equal B as the number of roles increase we expect that the experimental and theoretical probabilities to become closer though they may not be equal or c as the number of roles increases we expect the experimental and theoretical probabilities to become further apart