Difference between revisions of "Measure"

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In mathematics, measure can mean the amount of degrees in an angle, the length of a line segment, or a function that assigns a number to subsets of a given set.

The measure of $\overline{AB}$ is indicated by $AB$ , without the bar on top. If $\overline{AB}\cong\overline{CD}$ , then $AB=CD$ .

The measure of $\angle ABC$ is indicated by $\mbox{m}\angle ABC$ . If $\angle ABC\cong\angle DEF$ , then $\mbox{m}\angle ABC=\mbox{m}\angle DEF$ .

The measure of an angle can expressed in degrees or in radians.

The measure of a set is known as the set's cardinality. If $S=\{-2,\,\pi,\,7\}$ , then the cardinality of set $S$ is $3$ .

@@ Line 9: / Line 9: @@
 The measure of <math>\angle ABC</math> is indicated by <math>\mbox{m}\angle ABC</math>. If <math>\angle ABC\cong\angle DEF</math>, then <math>\mbox{m}\angle ABC=\mbox{m}\angle DEF</math>.
-The measure of an angle can expressed in [[degree]]s or in [[radian]]s.
+The measure of an angle can expressed in [[Degree (geometry) | degree]]s or in [[radian]]s.
 == Sets ==