Suppose the Proportion of Women Who Watch CBC News Is $\mathrm { P } _ { \mathrm { W } }$

Suppose the proportion of women who watch CBC News is $\mathrm { P } _ { \mathrm { W } }$ and the proportion of men who watch CBC News is $\mathrm { Pm }$ .The survey found a 95% confidence interval for $p _ { W } - p _ { m }$ is $( - 0.06,0.25 )$ Give an interpretation of this confidence interval.

A) We are 95% confident that the proportion of women who watch CBC News is between 6% lower and 25% higher than the proportion of men who watch CBC News.
B) We know that 95% of all random samples done on the population will show that the proportion of men who watch CBC News is between 6% lower and 25% higher than the proportion of women who watch CBC News.
C) We know that 95% of all random samples done on the population will show that the proportion of women who watch CBC News is between 6% lower and 25% higher than the proportion of men who watch CBC News.
D) We are 95% confident that the proportion of men who watch CBC News is between 6% lower and 25% higher than the proportion of women who watch CBC News.
E) 95% of men and women watch CBC News 6% less to 25% more than other news programs.