the conditional relative - frequency table below was generated by column from a frequency table comparing a…
the conditional relative - frequency table below was generated by column from a frequency table comparing a flower to a type of flower.\n| |daisy|rose|total|\n|--|--|--|--|\n|red|a|b|c|\n|yellow|d|e|f|\n|white|g|h|j|\n|total|1.0|1.0|1.0|\nwhich would most likely indicate an association between the categorical variables?\no the value of g is similar to the value of h.\no the value of b is similar to the value of e.\no the value of g is not similar to the value of h.\no the value of b is not similar to the value of e.
Answer
Explanation:
Step1: Recall association concept
In a two - way relative frequency table for categorical variables, an association exists when the relative frequencies for one variable are different across the levels of the other variable.
Step2: Analyze options
If the value of $G$ (relative frequency of white - daisy) is not similar to the value of $H$ (relative frequency of white - rose), it indicates that the color (white) has a different distribution between daisies and roses. This is a sign of an association between the color and the type of flower. If the relative frequencies were similar, it would suggest no association. The other options about $B$ and $E$ (red and yellow roses) do not directly show an overall association between the two categorical variables (color and type of flower) as clearly as the comparison of $G$ and $H$.
Answer:
The value of G is not similar to the value of H.