If a five color spinner with equal sections of red blue green yellow and orange is spun six times, the probability of getting no reds in all six spins is 26.2%. The probability of no red on one spin is 4 out of 5, or 0.8 The probability of no red in six spins is 0.86.
There is 1 section numbered 1, 5 sections numbered 2 and 2 sections numbered 3.
the same as it is the first time 1/5
To calculate the probability of spinning the black region twice on a spinner, you first need to determine the total number of possible outcomes when spinning the spinner twice. Let's say the spinner has 8 equal sections, with 2 black regions. The total outcomes for spinning the spinner twice would be 8 x 8 = 64. The probability of landing on the black region twice would be 2/8 x 2/8 = 4/64 = 1/16. Therefore, the probability of landing on the black region twice is 1/16 or approximately 0.0625.
To determine the number of possible outcomes on a spinner, you need to know how many distinct sections or segments the spinner has. Each segment represents a different possible outcome. For example, if a spinner is divided into 8 equal sections, there are 8 possible outcomes. If you provide more details about the spinner, I can give a more specific answer.
100%
If a five color spinner with equal sections of red blue green yellow and orange is spun six times, the probability of getting no reds in all six spins is 26.2%. The probability of no red on one spin is 4 out of 5, or 0.8 The probability of no red in six spins is 0.86.
3/5=g/30
There is 1 section numbered 1, 5 sections numbered 2 and 2 sections numbered 3.
the same as it is the first time 1/5
The chance of receiving a blue result is 2 in 4, in other words 50%.
The probability is(5 times the number of 6s on the spinner/6 timesthe total number of different positions on the spinner)
To calculate the probability of spinning the black region twice on a spinner, you first need to determine the total number of possible outcomes when spinning the spinner twice. Let's say the spinner has 8 equal sections, with 2 black regions. The total outcomes for spinning the spinner twice would be 8 x 8 = 64. The probability of landing on the black region twice would be 2/8 x 2/8 = 4/64 = 1/16. Therefore, the probability of landing on the black region twice is 1/16 or approximately 0.0625.
17 out of 21
The probability is 5/9.
The probability is 3/7.
To determine the number of possible outcomes on a spinner, you need to know how many distinct sections or segments the spinner has. Each segment represents a different possible outcome. For example, if a spinner is divided into 8 equal sections, there are 8 possible outcomes. If you provide more details about the spinner, I can give a more specific answer.