A bag contains 5 white. 3 black. and 2 green balls. Balls are picked at random. Explain why the events picking a white ball and then another white ball without replacement are dependent. Then. identify the probability. . P(white) is different when it is known that a white ball has been picked already. P(white and white) = 5M 8 P(white) is the same when it is known that a white ball has been picked already. P(white and white) = U4 P(white) is the same when it is known that a white ball has been picked already. P(white and white) = 1:6 P(white) is different when it is known that a white ball has been picked already. P(white and white) = 2'9 A bag contains 5 white. 3 black. and 2 green balls. Balls are picked at random. Explain why the events picking a black ball and then another black ball without replacement are dependent. Then. identify the probability. P(black) is the same when it is known that a black ball has been picked already. P(black and black) = U15 P(black) is different when it is known that a black ball has been picked already. P(black and black) = ZIQ P(black) is different when it is known that a black ball has been picked already. P(black and black) = U15 ' P(black) is the same when it is known that a black ball has been picked already. P(black and black) = ZIQ A jewel case contains 7 white gems, 5 green gems and 3 blue gems. Gems are selected at random. Explain why the events picking a blue gem and then another blue gem without replacement are dependent. Then, identify the probability. P(blue) is the same when it is known that a blue gem has been picked already. P(blue and blue) = 1/35 P(blue) is different when it is known that a blue gem has been picked already. P(blue and blue) = 2/21 P(blue) is different when it is known that a blue gem has been picked already. P(blue and blue) = 1/35 P(blue) is the same when it is known that a blue gem has been picked already. P(blue and blue) = 2/21