In the probability tree diagram below, the numbers represent positions where certain probabilities are written. 1 C 7. 10. We are given the following probabilities. P(A & C) = 0.14 P(A & D) = 0.06 P(B & C) = 0.32 4. (No Response) X 5. (No Response) X 6. (No Response) X 7. (No Response) X 8. (No Response) X 9. (No Response) X 10. (No Response) X Use the properties of probability trees to complete the tree. Enter the number of the probabilities for each position of the tree. 1. (No Response) X 2. (No Response) X 3. (No Response) X

A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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Chapter1: Combinatorial Analysis
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**Using Probability Tree Properties to Complete a Tree**

In the probability tree diagram below, the numbers represent positions where certain probabilities are written.

[Diagram of a probability tree]

- The tree starts with an initial branch that splits into two: A and B.
- From A, there are two branches leading to C and D.
- From B, there are also two branches leading to C and D.
- Each branch is numbered 1 to 10, representing positions for probabilities.

We are given the following probabilities:
- P(A & C) = 0.14
- P(A & D) = 0.06
- P(B & C) = 0.32

**Task:**
Use the properties of probability trees to complete the tree. Enter the value of the probabilities for each position of the tree.

1. (No Response) ❌
2. (No Response) ❌
3. (No Response) ❌
4. (No Response) ❌
5. (No Response) ❌
6. (No Response) ❌
7. (No Response) ❌
8. (No Response) ❌
9. (No Response) ❌
10. (No Response) ❌
Transcribed Image Text:**Using Probability Tree Properties to Complete a Tree** In the probability tree diagram below, the numbers represent positions where certain probabilities are written. [Diagram of a probability tree] - The tree starts with an initial branch that splits into two: A and B. - From A, there are two branches leading to C and D. - From B, there are also two branches leading to C and D. - Each branch is numbered 1 to 10, representing positions for probabilities. We are given the following probabilities: - P(A & C) = 0.14 - P(A & D) = 0.06 - P(B & C) = 0.32 **Task:** Use the properties of probability trees to complete the tree. Enter the value of the probabilities for each position of the tree. 1. (No Response) ❌ 2. (No Response) ❌ 3. (No Response) ❌ 4. (No Response) ❌ 5. (No Response) ❌ 6. (No Response) ❌ 7. (No Response) ❌ 8. (No Response) ❌ 9. (No Response) ❌ 10. (No Response) ❌
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