The set of all possible outcomes make up the sample space of an experiment.A. What are the possible outcomes of each spin of this spinner?B. Is each outcome equally likely? How do you know?

You spin a spinner numbered from 1 to 6 and spin another spinner with the colors violet and yellow. Both spinners are divided into sections with the same area. How many possible outcomes are in the sample space?The sample space has possible outcomes.

You spin a spinner with 5 sections: 1 blue (B), 1 purple (P), 1 red (R), 1 orange (O), and 1 green (G).What is the sample space for one spin of this spinner?A.{B, P, R, O, G}B.{P, B, R, O, Y}C.{BP, PR, RO, OG, GB}D.{B, O, G}

Of these outcomes, how many are favorable?D. What do you think are the chances of a favorable outcome on one spin?

A spinner with 5 equally sized slices has 3 red slices, 1 yellow slice, and 1 blue slice. Rachel spun the dial 500 times and got the following results.Outcome Red Yellow BlueNumber of Spins 319 102 79Answer the following. Round your answers to the nearest thousandths.(a)From Rachel's results, compute the experimental probability of landing on yellow.(b)Assuming that the spinner is fair, compute the theoretical probability of landing on yellow.(c)Assuming that the spinner is fair, choose the statement below that is true.

The spinner below shows 10 equally sized slices. Keiko spun the dial 150 times and got the following results.Outcome White Grey BlackNumber of Spins 68 46 36Fill in the table below. Round your answers to the nearest thousandth.(a) Assuming that the spinner is fair, compute the theoretical probability of landing on white.(b) From Keiko's results, compute the experimental probability of landing on white.(c) Assuming that the spinner is fair, choose the statement below that is true:The smaller the number of spins, 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 spins.The larger the number of spins, the greater the likelihood that the experimental probability will be close to the theoretical probability.