the same probability as me shaging your ma tonight gigity
Once you have picked the first ball, you will have five left to pick from, one of which will be the same color as the first pick, and four of colors that you don't want. The probability of picking the second ball of the same color is then 1/5 or 0.20. P.S. It really isn't fair to have someone else do your homework for you.
The theoretical probability of randomly picking each color marble is the number of color marbles you have for each color, divided by the total number of marbles. For example, the probability of selecting a red marble is 3/20.
Probability is everywhere! If you are entering a raffle, wouldn't you like to know what the probability of you winning is? Or perhaps the lottery? If you need to pick a certain color marble out of a bag of marbles to win a prize, wouldn't you like to know the probability of picking the winning color? Probability is everywhere and can help you in life.
14/27 ~ 0.519 ~ 51.9%----------------------------------------------------------------------------------------------------EXPLANATIONFor bag 1: Probability of drawing a black ball; P(B1) =6/9. A white one; P(W1) =3/9For bag 2: P(B2) =5/9. P(W2) =4/9.Probability of drawing a black ball from each bag: P(B1UB2) =(6/9)∙(5/9) =10/27Probability of drawing a white ball from each bag: P(W1UW2) =(3/9)∙(4/9) =4/27The probability of drawing 2 balls of the same color is the sum of the aboveprobabilities:P(2 same color balls) =P(B1UB2) + P(W1UW2) =10/27 +4/27 =14/27 =0.5185...P(2 same color balls) ~ 0.519 ~ 51.9%
To find the solution, describe the events that will allow the same color draws which are WW or BB or YY. Since replacement is not stated, without replacement is assumed. So, we need probability of WW, BB, and YY (added together) which are (2/12*1/11) + (4/12*3/11) + (6/12*5/11) or (2/132 + 12/132 + 30/132) or 44/132 or1/3.
Once you have picked the first ball, you will have five left to pick from, one of which will be the same color as the first pick, and four of colors that you don't want. The probability of picking the second ball of the same color is then 1/5 or 0.20. P.S. It really isn't fair to have someone else do your homework for you.
No, green pumpkins do not turn orange after picking. Green pumpkins are not ripe and will not change color once they are harvested. Only mature pumpkins will turn orange as they ripen.
The theoretical probability of randomly picking each color marble is the number of color marbles you have for each color, divided by the total number of marbles. For example, the probability of selecting a red marble is 3/20.
Orange
Probability is everywhere! If you are entering a raffle, wouldn't you like to know what the probability of you winning is? Or perhaps the lottery? If you need to pick a certain color marble out of a bag of marbles to win a prize, wouldn't you like to know the probability of picking the winning color? Probability is everywhere and can help you in life.
no they don't have to be but don't eat them until they go orange. they will ripen off the tree then you can eat them
The probability of picking white is equal to the number of white objects divided by the total number of objects (both white and non-white), assuming that all of the objects are identical other than color. In Geometry, the probability of landing on a white space is the area of the white space divided by the total area.
If you take 4 balls and there are only 3 colors, there is no way you cannot get 2 of the same color. So 100%
you will only get 3 orange and 2 yellow
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.
In billiards there are only 3 balls, 2 white 1 red.
The color of an orange is orange.