Based on the scenario, the individual can still order Nancy Penley to work on Saturday despite of her reason that it is her regular religious holiday because the individual can order her to work if there is no reasonable accommodation that could be made and by that, the individual can make or order her to work the following day.
<span>Economics is about allocating resources for doing which of the following processes involving goods and services? Production and Distribution. When </span>referringto economics, distribution is defined as how output, income and/or wealth is distributed among individuals or facts related to production. Both of these relate to one another and and involve goods and services to produce income.
Answer:
$ 708,420.00
Explanation:
The formula for cost of goods sold is given below
Cost of goods sold=beginning inventory +purchases +freight-purchase discounts-purchases allowance and returns-ending inventory
Cost of goods sold=$42,000+$724,020+$15,600-$11,900-$10,700-$50,600=$ 708,420.00
The purchases discount and purchase returns reduce the value of purchases made hence deducted.
The ending inventory is left in stock as a result is also deducted
Answer:
Suppose Y is a random variable with mu Subscript Upper YμY = 0, and sigma Subscript Upper Y Superscript 2σ2Y = 1, skewness = 0, and kurtosis = 100.
n random variables drawn from this distribution might have some large outliers due to the reason that there might be some outliers because the kurtosis of the distribution equals 100..
Option A.
Explanation:
From the question, the rate of the description of the data given will not give rise to outliers in the random sample drawn from the population.
Therefore, there might be some outliers because the kurtosis of the distribution equals 100 - Option A.
Answer:

This profit equation is an equation of a parabola that opens downward (Since A=-0.07<0) and has its vertex at

Thus, revenue is maximized when x=250 hundred units. At this quantity maximum profit is
P(250)=3800.23 hundred dollars
b. Profits are maximised at x=250 hundred units. The per unit price at this is,
