The tablo shows somo troos that aro in two city parks Let U be the samalle t poaible not that ine hudos all the troos linted, R be the sot of trees in Riverside Paik and bo the sot of tees i tiloopy Holw Paik Ful R Nleepy Hollow Park Aupen a ch b Hivorsile Parh Hlic kory h Cheny e Aspon a Willow w Hkory h Use the lowercase letters in the table to list the elements in Rns ROS (Use a comma to separate answers as needod )

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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#22 sec 7.1

The table shows some trees that are in two city parks LolU be the smallent posstblo not that includos all the
trees listed, R be the set of tees in Riversidle Park, and Stho the sot of hoen in Sloopy Hollow Park Find RAS
Nloopy Hollow Park
Aupon a
Rivoraide Park
lickory h
Pine, p
Chony e
Aupon, a
Willow w
Hch b
Iic kory h
Oak o
Pine P
Use the lowercase letters in the table to list the elements in ROS
ROS
(Use a comma to separato answors as neoded
Transcribed Image Text:The table shows some trees that are in two city parks LolU be the smallent posstblo not that includos all the trees listed, R be the set of tees in Riversidle Park, and Stho the sot of hoen in Sloopy Hollow Park Find RAS Nloopy Hollow Park Aupon a Rivoraide Park lickory h Pine, p Chony e Aupon, a Willow w Hch b Iic kory h Oak o Pine P Use the lowercase letters in the table to list the elements in ROS ROS (Use a comma to separato answors as neoded
Expert Solution
Given

The table shows some trees that are in two city parks. Let U be the smallest possible out that includes all the trees listed. R be the set of trees in Riverside Park and S be the set of trees in steepy Hollow Park.

Riverside park Steepy Hollow park
Hickory H Aspen A
Pine P Birch B
Cherry C Hickory H
Aspen A Oak O
Willow W Pine P

To find R∩S

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