Solution Found!
Because geometric figures consist of sets of points, we can apply set operations to
Chapter 10, Problem 50(choose chapter or problem)
Because geometric figures consist of sets of points, we can apply set operations to obtain the union, \(\cup\), or the intersection, \(\cap\), of such figures. The union of two geometric figures is the set of points that belongs to either of the figures or to both figures. The intersection of two geometric figures is the set of points common to both figures. In Exercises 47–54, use the line shown to find each set of points.
\(\overline{A B} \cup \overline{B C}\)
Text Transcription:
cup
cap
overline AB cup overline BC
Questions & Answers
QUESTION:
Because geometric figures consist of sets of points, we can apply set operations to obtain the union, \(\cup\), or the intersection, \(\cap\), of such figures. The union of two geometric figures is the set of points that belongs to either of the figures or to both figures. The intersection of two geometric figures is the set of points common to both figures. In Exercises 47–54, use the line shown to find each set of points.
\(\overline{A B} \cup \overline{B C}\)
Text Transcription:
cup
cap
overline AB cup overline BC
ANSWER:Step 1 of 2
is the union (set of points that belong to either or both) of and which is highlighted below