Answer: mean monthly income = $5000
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Explanation
In any normal distribution, the median and mean are the same value.
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The proof is as follows:
If mean > median was the case, then the distribution would be skewed to the right (ie positively skewed). The right tail is pulled longer than the left tail. But this would contradict the symmetrical nature of the normal distribution. So mean > median must not be the case.
If mean < median, then the distribution would be skewed to the left (negatively skewed). Visually this pulls the left tail longer than the right tail. Like in the previous paragraph, this contradicts the symmetrical nature of the normal distribution. So mean < median must not be the case.
Since mean > median cannot be true, and neither can mean < median, this must indicate mean = median.
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So in short, any symmetrical distribution always has mean = median and they are at the very center of the distribution.
<span>$104,500 * 0.04 = $4,180 - $665 = $3,515</span>
Answer:
The correct answer is B. The monetary base.
Explanation:
The Monetary Base is made up of all legal money in circulation (that is, bills and coins), added to the reserves of commercial banks in the central bank. In other words, it is the legal money issued by the Central Bank of a country and can be in the hands of the public, or else in the cashier of the different commercial banks that the financial sector of the country. The monetary base is monitored by the central bank and constitutes its main way to control the money supply. Also another way to define the monetary base is that they constitute the monetary liabilities of the central bank.
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Question: In the event of a robbery, what must you do?
--------------------------------------------------------------------------------------------------------------Answer: In the event of an armed robbery, instruct your staff to remain calm, alert and observant. Panic only heightens the danger involved. Emphasize that their safety and welfare is your primary concern. Money can be replaced, human life cannot. Here are a few tips to help educate and protect your staff in the unfortunate event of a robbery.
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