Answer :
To find the mean length of the flags, follow these steps:
1. First, add all the flag lengths together. The flag lengths are given as
[tex]$$50,\ 148,\ 151,\ 150,\ 151,\ 149.$$[/tex]
Their total is
[tex]$$50 + 148 + 151 + 150 + 151 + 149 = 799.$$[/tex]
2. Next, count the number of flags. There are
[tex]$$6$$[/tex]
flags in total.
3. Calculate the mean (average) length by dividing the total length by the number of flags:
[tex]$$\text{Mean} = \frac{799}{6} \approx 133.1667.$$[/tex]
4. Finally, round the mean to the nearest centimeter:
[tex]$$133.1667 \approx 133.$$[/tex]
Thus, the mean length of the flags is [tex]$\boxed{133}$[/tex] centimeters.
1. First, add all the flag lengths together. The flag lengths are given as
[tex]$$50,\ 148,\ 151,\ 150,\ 151,\ 149.$$[/tex]
Their total is
[tex]$$50 + 148 + 151 + 150 + 151 + 149 = 799.$$[/tex]
2. Next, count the number of flags. There are
[tex]$$6$$[/tex]
flags in total.
3. Calculate the mean (average) length by dividing the total length by the number of flags:
[tex]$$\text{Mean} = \frac{799}{6} \approx 133.1667.$$[/tex]
4. Finally, round the mean to the nearest centimeter:
[tex]$$133.1667 \approx 133.$$[/tex]
Thus, the mean length of the flags is [tex]$\boxed{133}$[/tex] centimeters.
