To determine the experimental probability of the spinner landing on blue, you need to conduct a series of spins and record the outcomes. The experimental probability is calculated by dividing the number of times the spinner lands on blue by the total number of spins. For example, if the spinner is spun 100 times and lands on blue 25 times, the experimental probability would be 25/100, or 0.25.
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.
the same as it is the first time 1/5
The probability of blue, when there are 4 blue, 6 yellow, and 3 red, is 4 is 13.
It is 12/47.
There is a probability of 3 that it will be blue.
The answer will depend on the patter of colours on the two spinners.
The chance of receiving a blue result is 2 in 4, in other words 50%.
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.
the same as it is the first time 1/5
4 colours = 1 divided by 4 = 1 quarter per colourred + blue = 1/4 +1/4 = 1/2
Assuming you want the probability FOR A SINGLE TRY, and you want the numbers in that exact order, the probability for each part (for instance, first = red; or second = green) is 1/4; therefore, the probability for the combination is (1/4) to the power 4.
probably means that something or which is not sure . LIKE :- I PROBABLY GET THIS ANSWER RIGHT.
Probability of not blue is the probability of white. The probability of white is 11/(11+21) or 11/32.
The probability of blue, when there are 4 blue, 6 yellow, and 3 red, is 4 is 13.
Since blue is the only color named, I'd guess that the probability is 100%.
5/(5+6+9) = 5/20 = 1/4 or 0.25
The total possibilities are listed below as pairs: (1,1) (1,2) (1,3) (1,4) (2,1) (2,2) (2,3) (2,4) (3,1) (3,2) (3,3) (3,4) (4,1) (4,2) (4,3) (4,4) The bold pairs in above list are the one's whose product would be 4. Thus, the probability would be: P = 3/16