The line plots show the number of hours two groups of kids spent studying last weekend.

How does the data compare for the two groups of kids?


The 10- to 13-year olds spent an average of 6 hours studying last weekend.

The range for the hours spent studying last weekend for the 10- to 13-year olds is the same as the range for the hours spent studying last weekend for the 14- to 17-year olds.

The median value for the hours spent studying last weekend for the 10- to 13-year olds is greater than the median value for the hours spent studying last weekend for the 14- to 17-year olds.

The 14- to 17-year olds spent more hours studying, on average, last weekend than the 10- to 13-year olds.

The line plots show the number of hours two groups of kids spent studying last weekend How does the data compare for the two groups of kids The 10 to 13year old class=

Respuesta :

We can conclude that: the 14- to 17-year olds spent more hours (6.8 hours) studying, on average, last weekend than the 10- to 13-year olds (4.3 hours).

What is Range, Median, and Average of a Data Distribution:

  • Range = max - min
  • Median = middle value
  • Average = total sum of values/number of values.

Range for hours spent studying for 10 - 13 year olds = 8 - 1 = 7

Range for hours spent studying for 14 - 17 year olds = 10 - 4 = 6

Median for hours spent studying for 10 - 13 year olds = 4

Median for hours spent studying for 14 - 17 year olds = 7

Average for hours spent studying for 10 - 13 year olds = (1+1+2+4+4+4+4+6+6+7+8)/11 = 4.3

Average for hours spent studying for 14 - 17 year olds = (4+4+4+4+6+7+8+9+9+10+10)/11 = 6.8

Therefore, we can conclude that: the 14- to 17-year olds spent more hours (6.8 hours) studying, on average, last weekend than the 10- to 13-year olds (4.3 hours).

Learn more about average, range, and median on:

https://brainly.com/question/542771

Answer: Other guy is right give him/her brainliest when you calculate the mean I checked the 14-17 yr olds mean is more than the 10-13

Step-by-step explanation: