amanf

2021-02-10

Find the mean and median wage.

A supervisor at$\mathrm{\$}1,200$ a week, an inventory manager at $\mathrm{\$}700$ a week, six stock boys at $\mathrm{\$}400$ a week and four drivers at $\mathrm{\$}500$ are employed by a small warehouse.

Mean:

The sum of all the entries divided by the total number of entries is known mean.

A supervisor at

Mean:

The sum of all the entries divided by the total number of entries is known mean.

Laith Petty

Skilled2021-02-11Added 103 answers

Calculation:

The formula for mean is,

$\stackrel{\u2015}{x}=\frac{\sum x}{n}$

Substitute the values and nas 4 in the formula,

$\stackrel{\u2015}{x}=\frac{1,200+700+6(400)+4(500)}{12}$

$\frac{6,300}{12}=525$

Thus, the mean wage is$\mathrm{\$}525$ .

Median:

- If the data set consists of odd number of entries then the median is the middle value of the data.

- If the data set consists of even number of entries then the median is the mean of the middle vales in the data set.

Arrange the data in ascending order.

400, 400, 400, 400, 400, 400, 500, 500, 500, 500 700, 1,200

Here the number of observations is 12 which is an even number. Therefore the median is the average of the middle values of the data that is,${6}^{th}\text{}and\text{}{7}^{th}$ ,

The${6}^{th}$ observation represents 400 and ${7}^{th}$ observation represents 500. Therefore the median is, $Median=\frac{400+500}{2}$

$=\frac{900}{2}=450$

Thus, the median wage is$\mathrm{\$}450$ .

The formula for mean is,

Substitute the values and nas 4 in the formula,

Thus, the mean wage is

Median:

- If the data set consists of odd number of entries then the median is the middle value of the data.

- If the data set consists of even number of entries then the median is the mean of the middle vales in the data set.

Arrange the data in ascending order.

400, 400, 400, 400, 400, 400, 500, 500, 500, 500 700, 1,200

Here the number of observations is 12 which is an even number. Therefore the median is the average of the middle values of the data that is,

The

Thus, the median wage is

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