Which of the following is true of Euclidean distances? a. It is used to measure dissimilarity between categorical variable obser
vations. b. It increases with the increase in similarity between variable values. c. It is commonly used as a method of measuring dissimilarity between quantitative observations. d. It is not affected by the scale on which variables are measured.
It is commonly used as a method of measuring dissimilarity between quantitative observations
Step-by-step explanation:
Euclidean distance is an indicator of the true straight line distance in Euclidean space between two points. There is only 1 Dimensional space in an illustration where there is only 1 variable representing each cell (or case). The simple arithmetic difference will be the Euclidean length between two cells.
Hence the correct answer is
Euclidean distance is commonly used as a method of measuring dissimilarity between quantitative observation.
Since GL and HI are parallel to each other, then in the translation this condition is going to be kept. So that, we can write in these gaps that AB and FE are parallel to each other.
