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love history [14]
3 years ago
7

There is a justification of management interference in economies . Explain how it can

Business
1 answer:
ankoles [38]3 years ago
3 0

Answer:Governments intervene in markets to address inefficiency. In an optimally efficient market, resources are perfectly allocated to those that need them in the amounts they need. In inefficient markets that is not the case; some may have too much of a resource while others do not have enough. Inefficiency can take many different forms. The government tries to combat these inequities through regulation, taxation, and subsidies. Most governments have any combination of four different objectives when they intervene in the market.

Maximizing Social Welfare

In an unregulated inefficient market, cartels and other types of organizations can wield monopolistic power, raising entry costs and limiting the development of infrastructure. Without regulation, businesses can produce negative externalities without consequence. This all leads to diminished resources, stifled innovation, and minimized trade and its corresponding benefits. Government intervention through regulation can directly address these issues.

Another example of intervention to promote social welfare involves public goods. Certain depletable goods, like public parks, aren’t owned by an individual. This means that no price is assigned to the use of that good and everyone can use it. As a result, it is very easy for these assets to be depleted. Governments intervene to ensure those resources are not depleted.

Macro-Economic Factors

Governments also intervene to minimize the damage caused by naturally occurring economic events. Recessions and inflation are part of the natural business cycle but can have a devastating effect on citizens. In these cases, governments intervene through subsidies and manipulation of the money supply to minimize the harsh impact of economic forces on its constituents.

Socio-Economic Factors

Governments may also intervene in markets to promote general economic fairness. Government often try, through taxation and welfare programs, to reallocate financial resources from the wealthy to those that are most in need. Other examples of market intervention for socio-economic reasons include employment laws to protect certain segments of the population and the regulation of the manufacture of certain products to ensure the health and well-being of consumers.

Explanation:

ok

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Assuming a FICA tax rate of 7.65% on the first $127,200 in wages, 1.45% on amounts in excess of $127,200, and a federal income t
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$154524

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Bond X is a premium bond making semiannual payments. The bond has a coupon rate of 9.3 percent, a YTM of 7.3 percent, and has 18
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The figure for the par value of bond is wrong. The correct figure is $1000. The complete question is,

Bond X is a premium bond making semiannual payments. The bond has a coupon rate of 9.3 percent, a YTM of 7.3 percent, and has 18 years to maturity. Bond Y is a discount bond making semiannual payments. This bond has a coupon rate of 7.3 percent, a YTM of 9.3 percent, and also has 18 years to maturity. Assume the interest rates remain unchanged and both bonds have a par value of $1,000.

What are the prices of these bonds today?

Answer:

a)

The current price of Bond X is $1198.60

b)

The current price of Bond Y is $826.82

Explanation:

The bond's price is calculated as the sum of the present value of the annuity of interest payments by the bond and the present value of the face value of the bond that will be received at maturity. The discount rate used to calculate the present values is the market interest rate or YTM.

As both the bonds are semiannual bonds, we will use the semi annual coupon payment, the semi annual percentage of YTM and the number of semi annual periods outstanding.

<u />

<u>For Bond X</u>

Semi annual coupon payment = 1000 * 0.093 * 6/12 = $46.5

Number of semiannual periods till maturity = 18 * 2 = 36 periods

Semi annual YTM rate = 7.3% / 2 = 3.65%

Price of bond = 46.5 * [ (1 - (1+0.0365)^-36) / 0.0365 ] + 1000 / (1+0.0365)^36

Price of bond = $1198.6002 rounded off to $1198.60

<u>For Bond Y</u>

Semi annual coupon payment = 1000 * 0.073 * 6/12 = $36.5

Number of semiannual periods till maturity = 18 * 2 = 36 periods

Semi annual YTM rate = 9.3% / 2 = 4.65%

Price of bond = 36.5 * [ (1 - (1+0.0465)^-36) / 0.0465 ] + 1000 / (1+0.0465)^36

Price of bond = $826.819 rounded off to $826.82

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