Consider R×R to be a universal set with subsets A, B, and C defined as follows. = {(x,y)x* + y° s1} B= {(x,y) -15xs1} C={cx,y)| -1

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.9: Properties Of Determinants
Problem 45E
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Consider RxR to be a universal set with subsets A, B, and C defined as follows.
A = {(x, y)|x° + y* <1}
B={(x,y)| -15x<1}
C={(x,v)| –1<ys1}
Prove that ACBOC by showing that an arbitrary element of A is also an element of BnC.
(Your argument may not rely on graphing technology.)
Transcribed Image Text:Consider RxR to be a universal set with subsets A, B, and C defined as follows. A = {(x, y)|x° + y* <1} B={(x,y)| -15x<1} C={(x,v)| –1<ys1} Prove that ACBOC by showing that an arbitrary element of A is also an element of BnC. (Your argument may not rely on graphing technology.)
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