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B (В - А) n се

B (В - А) n се

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Shade the region corresponding to 

formula listed in attachment 

 

Thank you 

The image depicts a Venn diagram with three intersecting circles labeled A, B, and C. The circles are enclosed within a rectangular border, representing the universal set. - Circle A represents one set. - Circle B represents another set. - Circle C represents a third set. The expression \((B - A) \cap C^c\) is written below the diagram. Here's a breakdown of the expression: - \(B - A\) refers to the elements that are in set B but not in set A. - \(C^c\) denotes the complement of set C, which includes all elements not in C. - \((B - A) \cap C^c\) signifies the intersection of the elements that are in B but not in A, with those not in C. This area would include elements unique to B, excluding any that overlap with sets A and C. The diagram visually illustrates these relationships among the three sets and helps understand the concept of set operations and intersections, showing areas common and distinct among the sets.
Transcribed Image Text:The image depicts a Venn diagram with three intersecting circles labeled A, B, and C. The circles are enclosed within a rectangular border, representing the universal set. - Circle A represents one set. - Circle B represents another set. - Circle C represents a third set. The expression \((B - A) \cap C^c\) is written below the diagram. Here's a breakdown of the expression: - \(B - A\) refers to the elements that are in set B but not in set A. - \(C^c\) denotes the complement of set C, which includes all elements not in C. - \((B - A) \cap C^c\) signifies the intersection of the elements that are in B but not in A, with those not in C. This area would include elements unique to B, excluding any that overlap with sets A and C. The diagram visually illustrates these relationships among the three sets and helps understand the concept of set operations and intersections, showing areas common and distinct among the sets.
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