The table shows some trees that are in two city parks. Let U be the smallest possible set that includes all the trees listed, R be the set of trees in Riverside Park, and S be the set of trees in Sleepy Hollow Park. Find SOR. Use the lowercase letters in the table to list the elements in SOR. SOR= (Use a comma to separate answers as needed.) ... G... Sleepy Hollow Park Sycamore, s Elm, e Hickory, h Oak, o Cherry, c Riverside Park Oak, o Birch, b Sycamore, s Pine, p Elm, e

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The table shows some trees that are in two city parks. Let \( U \) be the smallest possible set that includes all the trees listed, \( R \) be the set of trees in Riverside Park, and \( S \) be the set of trees in Sleepy Hollow Park. Find \( S \cap R \).

**Table:**

| Sleepy Hollow Park | Riverside Park  |
|--------------------|-----------------|
| Sycamore, s        | Oak, o          |
| Elm, e             | Birch, b        |
| Hickory, h         | Sycamore, s     |
| Oak, o             | Pine, p         |
| Cherry, c          | Elm, e          |

**Explanation of Symbols:**
- \( S \cap R \) denotes the intersection of sets \( S \) and \( R \), representing the trees common to both Sleepy Hollow Park and Riverside Park.

**Instructions:**
Use the lowercase letters in the table to list the elements in \( S \cap R \).

\[ S \cap R = \{ \} \]

*(Use a comma to separate answers as needed.)*
Transcribed Image Text:The table shows some trees that are in two city parks. Let \( U \) be the smallest possible set that includes all the trees listed, \( R \) be the set of trees in Riverside Park, and \( S \) be the set of trees in Sleepy Hollow Park. Find \( S \cap R \). **Table:** | Sleepy Hollow Park | Riverside Park | |--------------------|-----------------| | Sycamore, s | Oak, o | | Elm, e | Birch, b | | Hickory, h | Sycamore, s | | Oak, o | Pine, p | | Cherry, c | Elm, e | **Explanation of Symbols:** - \( S \cap R \) denotes the intersection of sets \( S \) and \( R \), representing the trees common to both Sleepy Hollow Park and Riverside Park. **Instructions:** Use the lowercase letters in the table to list the elements in \( S \cap R \). \[ S \cap R = \{ \} \] *(Use a comma to separate answers as needed.)*
Expert Solution
Step 1

Given that R is the set of trees in Riverside Park and S is the set of trees in Sleepy Hollow Park.

To find the elements in SR list the common elements in both the sets R and S.

 

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