Six balls numbered 1 to 6 are placed in a bag. Some of the balls are...
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Six balls numbered 1 to 6 are placed in a bag. Some of the balls are grey and some are white. The balls numbered 2 and 5 are grey. The balls numbered 1, 3, 4, and 6 are white. A ball will be selected from the bag at random. The 6 possible qutcomes are listed below. Note that each outcome has the same probability. Complete parts (a) through (c). Write the probabilities as fractions. (If necessary, consult a list.of formulas.) (a) Check the outcomes for each event below. Then, enter the probability of the event. Outcomes Probability 6. 2. 14 Event A: The selected ball is white Event B: The selected ball has an even number on it OO0O Event A or B: The selected ball is white or has an even number on it elelelol Event A and B: The selected ball is white and has an even number on it toctreate Explanation Check YJhjUgDFbGVg8xMOVKtzJ4wr2ikOYdvz-bD2EjAiBufnw27x_DXitxx49Fu8VfiWZpms?1oBw7QYjlbavbSPXtx-YC O PROBABILITY Outcomes and event probability: Addition rule Emmanuel X 5 ? Event A: The selected ball is white Event B: The selected ball has an even number on it Event A or B: The selected ball is white or has an even number on it Aa Event A and B: The selected ball is white and has an even number on it 00 0 0 (b) Compute the following. P(A) + P(B) – P(A and B) = ] 믐 미음 (c) Select the answer that makes the equation true. P(A)+P(B)-P (A and B) = (Choose one) ▼ Activate Windo Go to Settings to ad Explanation Check O 2020 McGraw-Hill Education, All Rights Reserved Terms of Use Privacy Accessibility A Type here to search II Six balls numbered 1 to 6 are placed in a bag. Some of the balls are grey and some are white. The balls numbered 2 and 5 are grey. The balls numbered 1, 3, 4, and 6 are white. A ball will be selected from the bag at random. The 6 possible qutcomes are listed below. Note that each outcome has the same probability. Complete parts (a) through (c). Write the probabilities as fractions. (If necessary, consult a list.of formulas.) (a) Check the outcomes for each event below. Then, enter the probability of the event. Outcomes Probability 6. 2. 14 Event A: The selected ball is white Event B: The selected ball has an even number on it OO0O Event A or B: The selected ball is white or has an even number on it elelelol Event A and B: The selected ball is white and has an even number on it toctreate Explanation Check YJhjUgDFbGVg8xMOVKtzJ4wr2ikOYdvz-bD2EjAiBufnw27x_DXitxx49Fu8VfiWZpms?1oBw7QYjlbavbSPXtx-YC O PROBABILITY Outcomes and event probability: Addition rule Emmanuel X 5 ? Event A: The selected ball is white Event B: The selected ball has an even number on it Event A or B: The selected ball is white or has an even number on it Aa Event A and B: The selected ball is white and has an even number on it 00 0 0 (b) Compute the following. P(A) + P(B) – P(A and B) = ] 믐 미음 (c) Select the answer that makes the equation true. P(A)+P(B)-P (A and B) = (Choose one) ▼ Activate Windo Go to Settings to ad Explanation Check O 2020 McGraw-Hill Education, All Rights Reserved Terms of Use Privacy Accessibility A Type here to search II
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