The probability of drawing a green ball from a collection that only contains red and blue balls is 0%. Since there are no green balls present in the selection, it is impossible to draw one, making the probability zero.
The probability is zero, because there are no red balls in the bag.
3/12*3/11 = 9/132, or 6.818%.
Probability of first green: 5/7Probability of second green: 5/7Probability of a red: 2/7Probability of all 3 consecutive successes: (5/7) x (5/7) x (2/7) = 50/343 = 14.58% (rounded)
nobodys gonna answer that weird question
The probability of a simple event is the number of ways to succeed over the total possibilities. So, there are three white balls, and ten balls total. So: P(white) = 3/10
The probability is zero, because there are no red balls in the bag.
3/5 probability of a white ball being drawn.
17 out of 21
It is 1/7 if a ball is selected at random.
3/12*3/11 = 9/132, or 6.818%.
6/10 or reduced is 3/5
This is a law of addition probability which states that the probability of A or B equals the probability of A plus the probability of B minus the probability of A and B. Written in mathematical terms, the equation is: P(AorB) = P(A) + P(B) - P(AnB) where P(AnB) = 0 (since you can not pull out a green and black ball at the same time). Let P(A) = Probability of drawing the green ball & let P(B) = Probability of drawing the black ball. Total outcomes is 17. So, P(A) = 4/17 & P(B) = 6/17. Therefore P(green or black) = 4/17 + 6/17 = 10/17.
zero
3 out of 13 or 3/13
2
Based on the information in the table, it can be concluded that the red ball has the highest weight while the green ball has the lowest weight. The blue ball falls in between the red and green balls in terms of weight.
The probability that you pick 3 white balls is 0.05 or 5%.----------------------------------------------------------------------------------------------------EXPLANATIONThe probability of first drawing a white ball is: P(W1) =3/6.The probability of drawing a white ball given the event that you already draw awhite ball in the first draw and not replacing it back is: P(W2│W1) =2/5.The probability of drawing a white ball on the third draw given the event that awhite ball was drawn in the first and in the second draw is: P(W3│(W1UW2)) =1/4Now, the probability of drawing 3 white balls one by one with out replacement(taking all 3 balls at a time gets the same analysis and result) is:P(W1UW2UW3) =P(W1)∙P(W2│W1)∙P(W3│(W1UW2)) =(3/6)∙(2/5)∙(1/4) =1/20=0.05 =5%.