Solution:
Given:
The table given above is done based on experimental probability.
Question a:
The theoretical probability:
Assuming the cube is fair, the each side has 1 outcome, meaning the total outcome is 6.
Hence,
The theoretical probability of rolling a 1 or 5 is;

Therefore, the theoretical probability of rolling a 1 or 5 to the nearest thousandth is 0.333
Question b:
The experimental probability:
The experimental probability of rolling a 1 or 5 is from the table given,

Therefore, the experimental probability of rolling a 1 or 5 to the nearest thousandth is 0.360
Question c:
From the probability of both values gotten from the theoretical and experimental, we can see that the difference is small.
Therefore, the true statement assuming that the cube is fair is;