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leva [86]
3 years ago
5

We have assumed that the fiscal policy variables G and T are independent of the level of income. In the real​ world, however, th

is is not the case. Taxes typically depend on the level of income and so tend to be higher when income is higher. In this​ problem, we examine how this automatic response of taxes can help reduce the impact of changes in autonomous spending on output. Consider the following behavioral​ equations:
C​ = c0​ + c1YD
T ​ = t0​ + t1Y
YD ​= Y - T
G and I are both constant.

Assume that t1 is between 0 and 1. Note c0 is autonomous​ consumption, c1 is the propensity to​ consume, and t0 is the part of taxes not dependent on income.

Required:
a. Solve for equilibrium output.
b. What is the multiplier? Does the economy respond more to changes in autonomous spending when t1 is 0 or when t1 is positive? Explain.
c. Why is fiscal policy in this case called an automatic stabilizer?

Business
1 answer:
zavuch27 [327]3 years ago
8 0

Answer:

A) attached below

B) \frac{1}{1 -C1 + c1 t1}

C)  The fiscal policy is called an automatic stabilizer because the taxes are dependent on the level of income and also the output of the multiplier is more stable because it doesn't respond to rapid changes in fiscal policies.

Explanation:

Given data:

C​ = Co​ + C1YD

T ​ = t0​ + t1Y

YD ​= Y - T

G and I are both constant

C1 lies between 0 and 1 while T1 lies between 0 and 1

A ) solving for equilibrum output

attached below

B) The multiplier

Multiplier = \frac{1}{1 -C1 +c1t1}

The economy  responds to changes in autonomous spending when t1 is 0 but responds less when t1 is positive, this is because the more positive t1 is the lower the multiplier value

c) The fiscal policy is called an automatic stabilizer because the taxes are dependent on the level of income and also the output of the multiplier is more stable because it doesn't respond to rapid changes in fiscal policies.

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With the climate condition in the off shore oil drilling platform, it won't rake long for the fabricated steels to collapse and cause the loses of multiple lives and properties.

As an expert I will suggest we deconstruct the steels and use Austenitic stainless steel, because of its corrosion resistance.

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My possible solution to overcome this defect stated by the quality control and as a result spend less, is that we undergo a HEAT SOLUTION TREATMENT at a 1070°C followed by a water quench to help retain the carbides solution on a rapid cooling in those defective still, and also make it resistance to the climate condition of the area and also commence the project.

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3 years ago
On January 1, 2021, Tennessee Harvester Corporation issued debenture bonds that pay interest semiannually on June 30 and Decembe
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The face amount of the bonds is $7,400,000

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The face value or amount of the bonds is the amount that is repaid to the bondholder at the end of the maturity period.  The face amount is usually stated on the bond certificate when issued, and the issuer of the bonds is expected to pay this amount at maturity.  The amortization schedule of the bonds shows how the interest expense and payments are made and the amortization of either premiums or discounts on the bonds.  It helps the issuer to account for the instrument over the maturity period.

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g An increase in supply is represented by Group of answer choices a rightward shift of the supply curve. a leftward shift of the
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3 years ago
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Answer:

The correct answer is True.

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NOTE: If you need to extend the explanation given, you can make a comment or add a new question. I will be very pleased to help you.

3 0
3 years ago
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Fittoniya [83]

Answer:

$ 127,773.36

Explanation:

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The PV of the sabbatical full pay

= \frac{50,000}{1.04^7} + \frac{50,000}{1.04^14} + \frac{50,000}{1.04^21} + \frac{50,000}{1.04^28} + \frac{50,000}{1.04^35} +\frac{50,000}{1.04^42} = 84,101.22

=50,000/(1+4%)^7+ 50,000/(1+4%)^14+ 50,000/(1+4%)^21+ 50,000/(1+4%)^28+50,000

/(1+4%)^35+ 50,000/(1+4%)^42

==50,000/(1+4%)^7+ 50,000/(1+4%)^14+ 50,000/(1+4%)^21+ 50,000/(1+4%)^28+50,000

/(1+4%)^35+ 50,000/(1+4%)^42

= \frac{50,000}{1.316} + \frac{50,000}{1.732} + \frac{50,000}{2.279}  +\frac{50,000}{2.999} +\frac{50,000}{3.946} + \frac{50,000}{5.193}

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=  $ 127,773.36

Thus, at an interest rate of 4%, the present value of all the sabbatical earnings amount to $ 127,773.36

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