Answer:
Sample mean for U=21.5
Sample mean for F=8.4
Step-by-step explanation:
[tex]Sample mean of u=xbar_{u} =\frac{sum(xi)}{n}[/tex]
Where xi are the observations in the urban homes sample and n is the number of observations in the urban homes sample
[tex]sample mean of u=xbar_{u} =\frac{6+5+11+33+4+5+80+18+35+17+23}{11}[/tex]
[tex]sample mean of u=xbar_{u} =\frac{237}{11}=21.545[/tex]
Rounding it to one decimal places
[tex]sample mean of u=xbar_{u}=21.5[/tex]
Now for second sample
[tex]Sample mean of F=xbar_{F} \frac{sumxi}{n}[/tex]
Where xi are the observations in the farm homes sample and n is the number of observations in the farm homes sample
[tex]Sample mean of F=xbar_{F} =\frac{2+15+12+8+8+7+6+19+3+9.8+22+9.6+2+2+0.5)}{15}[/tex]
[tex]Sample mean of F=xbar_{F} =\frac{125.9}{15} =8.393[/tex]
Rounding it to one decimal places
[tex]Sample mean of F=xbar_{F} =8.4[/tex]