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horsena [70]
2 years ago
12

A shortage will develop when _____. the market price is below the equilibrium price the quantity supplied of a good is greater t

han the quantity demanded of that good the equilibrium quantity supplied is lower than the actual quantity supplied the government provides subsidies to producers
Business
2 answers:
dusya [7]2 years ago
6 0
A shortage will develop when the market price is below the equilibrium price. 

In economics, the equilibrium price is when the quantity of goods supplied are equal to the quantity of goods demanded. There's a shortage when the price is below because there is not enough goods to supply what is demanded of the product. 
Fantom [35]2 years ago
6 0

Answer:the market price is below the equilibrium price.  

Explanation:

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Bond X is a premium bond making semiannual payments. The bond has a coupon rate of 7.5 percent, a YTM of 6 percent, and 13 years
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a. What are the prices of these bonds today?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/26]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/26]

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b. What do you expect the prices of these bonds to be in one year?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/24]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/24]

0.03 x (500 + 0.5MV) = 37.5 + 41.67 - 0.04167MV

15 + 0.015MV = 79.17 - 0.04167MV

0.05667MV = 64.17/0.05667 = $1,132.29

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/24]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/24]

0.0375 x (500 + 0.5MV) = 30 + 41.67 - 0.04167MV

18.75 + 0.01875MV = 71.67 - 0.04167MV

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c. What do you expect the prices of these bonds to be in three years?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/20]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/20]

0.03 x (500 + 0.5MV) = 37.5 + 50 - 0.05MV

15 + 0.015MV = 87.5 - 0.05MV

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MV = 72.5 / 0.065 = $1,115.38

price of bond Y:

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0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/20]

0.0375 x (500 + 0.5MV) = 30 + 50 - 0.05MV

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MV = 61.251 / 0.06875 = $890.91

d. What do you expect the prices of these bonds to be in eight years?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/10]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/10]

0.03 x (500 + 0.5MV) = 37.5 + 100 - 0.1MV

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price of bond Y:

0.0375 = {30 + [(1,000 - MV)/10]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/10]

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