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Bogdan [553]
2 years ago
11

1.If GDP is a good measure of well-being, why is Switzerland’s GDP so much lower than India’s GDP or China’s GDP?

Business
1 answer:
Greeley [361]2 years ago
3 0

<u>Solution and Explanation:</u>

The national salary itself tells practically nothing; Switzerland's Gross Domestic Product is a lot of lower than that of India or China, yet Swiss residents have one of the most elevated expectations for everyday comforts on the planet. The distinction, obviously, is the populace. Switzerland is a little nation, so national pay is generally little, in spite of its riches. The proper examination is per capita GDP.  

Prosperity can be estimated straightforwardly in an assortment of ways: Health care, Security, Freedom of decision Food Education. These are absolutely preferable measures over cash salary, however, they can be hard to gather and decipher.  

While per capita GDP doesn't legitimately gauge prosperity, it very well may be utilized as an intermediary for direct measures. The wealthiest nations have per capita earnings more than multiple times higher than the least fortunate.  

<u> The following measures can be utilized to analyze the prosperity of various nations.  </u>

Wellbeing Care: Measures, for example, populace per doctor can give a general thought of the degree of human services accessible in a nation. Rich nations regularly have from 400-600 individuals for each specialist. The most unfortunate nations frequently have in excess of 5,000 individuals for every specialist.  

Life Expectancy: Life hope measurements basically condense the normal adequacy of social insurance. In rich nations, the normal future is about eighty years. In poor nations, it's a little more than fifty.  

Food: Using everyday calorie supply per individual legitimately gauges the general measure of nourishment accessible. In rich nations, 3,000 calories (or higher) is a run of the mill figure. A considerable lot of most unfortunate nations have just 2,000 calories accessible. The World Health Organization appraises that 2,600 calories for each day are required for fundamental nourishment.  

Education: Literacy rates show the most fundamental degree of training. In well off nations, proficiency paces of 99% are normal. In the most unfortunate nations, education rates run structure 35-65%.

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The call in this scenario is known as Out of the money (OTM).

Out of the money is when an option has no intrinsic value but rather, has an extrinsic value.

  • Here, the current stock price is below the strike price of 201,then, we say that the call is out of money.

  • A call option is called Out of the money when the underlying price is trading below the strike price of the call.

Hence, the call in this scenario is known as Out of the money (OTM)

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In early America, a traditional market structure existed when A) merchants purchased goods from England. B) farmers sold produce
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In early America, a traditional market structure existed when people bartered goods they produced for goods they needed.

Explanation:

Bartering is the mechanism between two entities without the use of cash in the exchange of trading products or services. When people trade, they are all benefited by receiving goods or services that they need or want.

Bartering does have a benefit as there is something that even people with no money could get for them. Bartering may include exchanging an object for a service.

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992 candy bars must be sold to maximize revenue.

<h3>What is revenue?</h3>
  • The total amount of income generated by the sale of goods and services related to the primary operations of the business is referred to as revenue in accounting.
  • Commercial revenue is also known as sales or turnover.
  • Some businesses make money by charging interest, royalties, or other fees.

To find how many candy bars must be sold to maximize revenue:

The price of a candy bar is determined by the quantity sold:

  • p(x) = 124 - (x/16) where x is in 1000s.

If the candy bar's price is p(x), the revenue function is:

  • R(x) = p(x) · x = 124 · x - x²/16

Find the solution of R'(x) = 0 to maximize R(x):

  • R'(x) = 124 - x/8
  • 124 -  x/8 = 0
  • x = 992

Therefore, 992 candy bars must be sold to maximize revenue.

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The correct question is given below:
If the price of a candy bar is p(x) cents then x thousand candy bars are sold. The price p(x) = 124-(x/16). How many candy bars must be sold to maximize revenue?

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