Solution Found!
Define a relation R from R to R as follows:For all ( x ,
Chapter 1, Problem 6E(choose chapter or problem)
Define a relation R from R to R as follows: For all \((x, y) \in \mathbf{R} \times \mathbf{R}\),
\((x, y) \in R\) means that \(y=x^{2}\).
a. Is \((2,4) \in R\)? Is \((4,2) \in R\)? Is (−3) R 9? Is 9 R (−3)?
b. Draw the graph of R in the Cartesian plane.
Text Transcription:
(x, y) in R times R
(x, y) in R
y=x^2
(2,4) in R
(4,2) in R
Questions & Answers
QUESTION:
Define a relation R from R to R as follows: For all \((x, y) \in \mathbf{R} \times \mathbf{R}\),
\((x, y) \in R\) means that \(y=x^{2}\).
a. Is \((2,4) \in R\)? Is \((4,2) \in R\)? Is (−3) R 9? Is 9 R (−3)?
b. Draw the graph of R in the Cartesian plane.
Text Transcription:
(x, y) in R times R
(x, y) in R
y=x^2
(2,4) in R
(4,2) in R
ANSWER:Solution:Step-1:a)In this problem we need to verify that Step-2:Given:Relation from R to R as f