Isabel rolled a number cube 500 times and got the following results. Outcome Rolled 1 2 3 4 5 6 Number of Rolls 95 80 95 76 87 67 Answer the following. Round your answers to the nearest thousandths. (a) From Isabel's results, compute the experimental probability of rolling an odd number. (b) Assuming that the cube is fair, compute the theoretical probability of rolling an odd number. (c) Assuming that the cube is fair, choose the statement below that is true. The larger the number of rolls, the greater the likelihood that the experimental probability will be close to the theoretical probability. The experimental probability will never be very close to the theoretical probability, no matter the number of rolls. The smaller the number of rolls, the greater the likelihood that the experimental probability will be close to the theoretical probability.
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Martina rolled a number cube 1000 times and got the following results. Outcome Rolled 1 2 3 4 5 6 Number of Rolls 155 147 169 172 178 179 Answer the following. Round your answers to the nearest thousandths. (a)From Martina's results, compute the experimental probability of rolling a 1. (b)Assuming that the cube is fair, compute the theoretical probability of rolling a 1. (c)Assuming that the cube is fair, choose the statement below that is true. The smaller the number of rolls, the greater the likelihood that the experimental probability will be close to the theoretical probability. The smaller the number of rolls, the greater the likelihood that the experimental probability will be close to the theoretical probability. The experimental probability will never be very close to the theoretical probability, no matter the number of rolls. The larger the number of rolls, the greater the likelihood that the experimental probability will be close to the theoretical probability.
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