(c) (AN B) x C = (A x C). (Вx C). %3D (d) (AUB) × C = (A x C)_ (Вх С). %3D (e) Ax (B – C) = (A × B)_ (A x C). (f) (A – B) × C = (A × C), (B x C). (g) If AC B, then A x C Вх С. (h) If A C B, then C x A Cx B.
(c) (AN B) x C = (A x C). (Вx C). %3D (d) (AUB) × C = (A x C)_ (Вх С). %3D (e) Ax (B – C) = (A × B)_ (A x C). (f) (A – B) × C = (A × C), (B x C). (g) If AC B, then A x C Вх С. (h) If A C B, then C x A Cx B.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.1: Inverse Functions
Problem 56E
Related questions
Question
I need c,d, and h please
![Problem 155 Let A
(1, 2), B = [1, 3), and C = (2, 4]. Use these set exam-
ples (note that these sets are intervals) to illustrate the following properties in
Theorem 154 by drawing the sets on xy-planes.
(a) A x (BnC) = (A x B).
(A x C).
|3D
(b) A x (BUC) = (A × B).
(Ax C).
(c) (ANB) x C = (A × C).
(Вх С).
(d) (AUB) × C = (A × C),
(B× C).
(e) A x (B – C) = (A × B),
(АхС).
(f) (A – B) × C = (A x C).
(B × C).
(g) If A C B, then A x C
ВХС.
(h) If A C B, then C x A
Cx B.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6e53cf2c-4bf5-4ccd-bd0e-fb990a97eda5%2F4dd0bb7d-5fdb-416e-a822-42bdcecc1db8%2Fvzx3mbs_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Problem 155 Let A
(1, 2), B = [1, 3), and C = (2, 4]. Use these set exam-
ples (note that these sets are intervals) to illustrate the following properties in
Theorem 154 by drawing the sets on xy-planes.
(a) A x (BnC) = (A x B).
(A x C).
|3D
(b) A x (BUC) = (A × B).
(Ax C).
(c) (ANB) x C = (A × C).
(Вх С).
(d) (AUB) × C = (A × C),
(B× C).
(e) A x (B – C) = (A × B),
(АхС).
(f) (A – B) × C = (A x C).
(B × C).
(g) If A C B, then A x C
ВХС.
(h) If A C B, then C x A
Cx B.
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