The frequency distribution was obtained using a class width of 0.50 for data on cigarette tax rates. Use the frequency distribution to approximate the population mean and population standard deviation. Compare these results to the actual mean μ = $1.749 and standard deviation σ = $1.119.
Tax Rate | Frequency |
0.00 - 0.49 | 5 |
0.50 - 0.99 | 15 |
1.00 - 1.49 | 7 |
1.50 - 1.99 | 8 |
2.00 - 2.49 | 5 |
2.50 - 2.99 | 5 |
3.00 -3.49 | 4 |
3.50 - 3.99 | 4 |
4.00 - 4.49 | 3 |
a. The population mean is $
(Round to three decimal places)
b. The population standard deviation is $
(Round to three decimal places)
from above population mean =1.799
population standard deviation =1.190 ( please try 1.179 if this comes wrong and revert)
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