Given sets A, B, and C, such that |U| = 60, |A| = 25, |B| = 12, |C| = 11, |AB| = 8, |AC| = 5, |BC| = 3, |ABC| = 1. Calculate: | (AUBUC) | = How many elements within the universe are not in sets A,B, and C?

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter3: Triangles
Section3.5: Inequalities In A Triangles
Problem 2E: In Exercise 1 to 10, classify each statement as true or false. ABBC
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Given sets A, B, and C, such that
|U| = 60, |A| = 25, |B| = 12, |C| = 11,
|AnB| = 8, |AC| = 5, |BC| = 3,
|ABC|
= 1.
Calculate: (AUBUC) | =
How many elements within the universe are not in
sets A,B, and C?
Transcribed Image Text:Given sets A, B, and C, such that |U| = 60, |A| = 25, |B| = 12, |C| = 11, |AnB| = 8, |AC| = 5, |BC| = 3, |ABC| = 1. Calculate: (AUBUC) | = How many elements within the universe are not in sets A,B, and C?
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