Assertion: median | /r/HasProperty | equal
Facets:
value: in this case
type: OTHER
value: coincidentally
type: DEGREE
value: to the mean
type: OTHER
value: in length
type: OTHER
value: to 2.5
type: OTHER
value: to 92
type: OTHER
value: in an isosceles triangle
type: LOCATION
Source sentences:
text: In an isosceles triangle, medians drawn from vertices with equal angles are equal in length.
text: Median is determined by ranking the data from largest to smallest, and then identifying the middle so that there are an equal number of data values larger and smaller than it is.
text: The median is the data value located in the middle and it is equal to 92.
text: The median is equal to the sum of the two numbers in the middle (after you have sorted the list into ascending order) divided by two.
text: Coincidentally, both the weighted median and median are equal to 2.5, but this will not always hold true for larger sets depending on the weight distribution.
text: In this case, the median is equal to the mean.
text: For the second condition, we can also use numbers and determine that the average and the median are equal.