Leanne is conducting a probability experiment using a number cube with faces labeled from 1 to 6. Leanne rolled the number cube 40 times and recorded the number showing on top for each roll. The table shows the results. Number Cube ExperimentNumber Showing on Top Face Frequency1 72 93 64 35 76 8Based on these results, what is the experimental probability that the next time Leanne rolls the number cube that it will land with 1 or 6 showing on the top face?ResponsesA 585 8B 1151 15C 383 8D 26

Amanda rolled a number cube 40 times and got the following results.Outcome Rolled 1 2 3 4 5 6Number of Rolls 6 6 7 7 5 9Fill in the table below. Round your answers to the nearest thousandth.(a) From Amanda's results, compute the experimental probability of rolling a 4.(b) Assuming that the cube is fair, compute the theoretical probability of rolling a 4.(c) Assuming that the cube is fair, choose the statement below that is true:With a large number of rolls, there might be a difference between the experimental and theoretical probabilities, but the difference should be small.With a large number of rolls, there must be no difference between the experimental and theoretical probabilities.With a large number of rolls, there must be a large difference between the experimental and theoretical probabilities.

Susan rolled a number cube 20 times and got the following results.Outcome Rolled 1 2 3 4 5 6Number of Rolls 4 3 3 3 2 5Fill in the table below. Round your answers to the nearest thousandth.(a) From Susan's results, compute the experimental probability of rolling a 5 or 6.(b) Assuming that the cube is fair, compute the theoretical probability of rolling a 5 or 6.(c) Assuming that the cube is fair, choose the statement below that is true:With a large number of rolls, there must be no difference between the experimental and theoretical probabilities.With a large number of rolls, there might be a difference between the experimental and theoretical probabilities, but the difference should be small.With a large number of rolls, there must be a large difference between the experimental and theoretical probabilities.

The probability of rolling a 6 on a number cube is 1661​ . If you were to roll the cube 60 times, you would expect to get a 6 around 10 times (16⋅60=10)( 61​ ⋅60=10).You simulate 60 rolls. How many 6s would make you question your model?A.6B.14C.20D.10SUBMITarrow_backPREVIOUS

Lisa rolled a number cube 25 times and got the following results.Outcome Rolled 1 2 3 4 5 6Number of Rolls 5 2 6 4 7 1Answer the following. Round your answers to the nearest thousandths.(a)From Lisa'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.

There is a number cube with faces numbered 1 to 6. There is also a coin with one side marked as heads and the other tails.As a trial of an experiment, the number cube was rolled and the coin flipped. The number 1 to 6 from the roll and the side H for heads and T for tails of the coin from the flip were recorded.Here is a summary of the data from 70 trials.Outcome 1H 2H 3H 4H 5H 6H 1T 2T 3T 4T 5T 6TNumber of trials 3 7 7 3 8 5 8 5 6 6 4 8Answer each part.(a) Use the data to find the experimental probability of this event: both rolling an even number and flipping heads, in a single trial. Round your answer to the nearest thousandth.(b) Assuming the cube and the coin are fair, find the theoretical probability of this event: both rolling an even number and flipping heads, in a single trial. Round your answer to the nearest thousandth.(c) Choose the statement that is true.