Inicio
/
Matemáticas
/
The Ages (in Years)of 10,998 People (on Foot or in a Vehicle) Stopped by Police Were Analyzed and Are Doscribed by the Relative

Problemas

The ages (in years)of 10,998 people (on foot or in a vehicle) stopped by police were analyzed and are doscribed by the relative frequency histogram in the figure. Some of the ages are loss than 10 years or greater than 65 years but the bars for those ages would not be visible. Complete parts (a) through (d) below. Click the icon to view the relative frequency histogram for the ages of people stopped by police. a. Describe the shape of the distribution The distribution is unimodal and skewed right. What does it mean in this situation? A. It means that the ages of people stopped by police that are older than the 40th percentile are much more spread out than the ages of people stopped by police that are younger than the 60th percentle. B. It means that the ages of people stopped by police that are older than the 50th percentle are much more spread out than the ages of people stopped by police that are younger than the 50th percentile C. It means that the ages of people stopped by police that are younger than the 40th percentile are much more spread out than the ages of people stopped by police that are older than the 60th percentle. D. It means that the ages of people stopped by police that are younger than the 50th percentle are much more spread out than the ages of people stopped by police that are older than the 50th percentile.

Roztwór

María maestro · Tutor durante 5 años
Weryfikacja ekspertów
4 (183 Votos)

Respuesta

The correct answer is B. It means that the ages of people stopped by police that are older than the 50th percentile are much more spread out than the ages of people stopped by police that are younger than the 50th percentile.In a right-skewed distribution, the tail on the right side (representing older ages in this context) is longer or more spread out than the left side, indicating that there is more variability in the ages above the median (50th percentile).