Asurvey of 14 middle school students showed the mean number of minutes

students talked on the cell phones in a week was 133. what

is the total number of minutes those students talked in a

week?

what was the typical amount of time a student talked in a day? explain.

another survey asked the same 14 students plus 5 other students how long

they talked for the same week. this survey said the mean number of minutes

all the students talked was 171 minutes.

what was the mean number of minutes the additional 5 other students

talked? show your solution.

what was the typical amount of time one of the 5 students talked in a day?

explain.

Hi :)

The mean is the average, and to take the average, they had to do this:

{students' minutes added together} ÷ 14 students = 133 minutes

This is basic pre-algebra; to find the total, we do the reverse of what they did. Since they divided by 14 to get 133, we're going to do the opposite. We're going to multiply 133 by 14 to get the total:

133 × 14 = 1862 minutes

Next question. The typical amount of time a student talked in a week was 133, and you're trying to find the typical amount of time in a day. There are 7 days in a week, so divide 133 by 7 to get the typical number of minutes in a day. (I won't do this for you-- you got this!)

Alright, so 19 students talked 171 minutes on average. Let's go back again and see what the total number of minutes were.

{total} ÷ 19 = 171
{total} = 171 × 19
{total} = 3249

But, hang on. They don't just want to know the total, they want to know the "mean number of minutes the additional five other students talked". That means we have to first subtract the 14 students' total from the 19 students' total to see what the difference is:

3249 - 1862 = 1387

So the five students added 1387 minutes to the average.

Divide 1387 by 5 to see the mean number of minutes per each of the five students.

You got this! Have fun!!

When tranlations the orientationa and size remains same, but only the position change for rotation, the orientation change. and length remain same. Looking over that concept, does it seem familiar to you?