9) A bureau drawer contains 10 black socks and 12 brown socks. The owner of these socks is a very early riser who selects the socks in the dark. Draw the probability tree for drawing two socks from the drawer without replacement and use the tree to find the probabilities of the following events: 881o naom s 000ee istol s and elll bas sinslhA noswiod uit olude 01-00A (O a) Selecting 2 socks and having both black.19gonag lto noievob brsbuea o bs gnsg todi omuA) 20 adu Sateoa Tol besmsb ob om of slds m crabret 17 bae b) Selecting 2 socks and obtaining 1 black and 1 brown. aogeq El 1oqlo ni oldut ordt sas bas SIE rol o002-5 oris inluolso nit (bonudniab amon c) Selecting 3 socks and obtaining at least 2 of the same color.

A First Course in Probability (10th Edition)
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ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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The image contains a probability problem related to drawing socks from a drawer. Here's a transcription suitable for an educational website:

---

**Problem 9: Sock Probability**

A bureau drawer contains 10 black socks and 12 brown socks. The owner of these socks is a very early riser who selects the socks in the dark. 

**Task:**
Draw the probability tree for drawing two socks from the drawer without replacement and use the tree to find the probabilities of the following events:

a) Selecting 2 socks and having both black.

b) Selecting 2 socks and obtaining 1 black and 1 brown.

c) Selecting 3 socks and obtaining at least 2 of the same color.  
*Do not add a layer to the tree for this draw... just think about it.*

---

This problem involves calculating probabilities using a probability tree, focusing on combinations and outcomes of selecting socks of different colors from the drawer.
Transcribed Image Text:The image contains a probability problem related to drawing socks from a drawer. Here's a transcription suitable for an educational website: --- **Problem 9: Sock Probability** A bureau drawer contains 10 black socks and 12 brown socks. The owner of these socks is a very early riser who selects the socks in the dark. **Task:** Draw the probability tree for drawing two socks from the drawer without replacement and use the tree to find the probabilities of the following events: a) Selecting 2 socks and having both black. b) Selecting 2 socks and obtaining 1 black and 1 brown. c) Selecting 3 socks and obtaining at least 2 of the same color. *Do not add a layer to the tree for this draw... just think about it.* --- This problem involves calculating probabilities using a probability tree, focusing on combinations and outcomes of selecting socks of different colors from the drawer.
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