BUECO5903 Business Economics Assignment Help
Question 1:
Consider a macroeconomy was initially at equilibrium. Using an aggregate demand and aggregate supply diagram model of the economy, graphically illustrate and discuss the short-run and long-run effects of the following events upon the economy:
(a) The imposition of a carbon tax upon local big polluting companies.
(b) An appreciation in the foreign exchange rate value of the economy's currency.
(c) The European economies all fall into recession
(d) The country's main exports fall in price while the goods the country imports from abroad rise in price
Question 2:
2a. State the difference (IN YOUR OWN WORDS) between:
- Absolute advantage and comparative advantage.
- The terms of trade and the exchange rate
- A demand side shock and a supply side shock
- A trade surplus and a budget surplus
OR
2b. State the difference between:
- uncertainty and risk.
- between the interest rate and the exchange rate
- between a supply side shock and a demand side shock
- between a trade deficit and net foreign debt (2 marks)
Question 3
Use the Australian Bureau of Statistics website and perhaps the Reserve Bank of Australia website to answer the following questions: What are the current levels of the following economic indicators in the Australian economy? (Remember these should be expressed in annual terms)
Inflation
Unemployment
Economic growth rate
The cash rate
The Australian dollar exchange rate
Question 4
Use the aggregate demand- aggregate supply diagram model to explain the consequences in terms of price level and real GDP of a decline in aggregate demand as shown by:
(a) Classical economics
(b) Keynesian economics
Why did the classical economists believe the economy would always find equilibrium at full employment and the Keynesians did not?
Question 5
Assume an economy operates on the middle part of its aggregate supply curve. State the direction of effect on aggregate demand or aggregate supply for each of the following changes in conditions. What is the effect on the price level, real GDP and employment? Use diagrams in your answer.
(a) The price of crude oil rises significantly
(b) Spending on welfare and aged pensions doubles
(c) The value of the currency falls on the foreign exchange market. i.e the currency depreciates
(d) The Government halves the goods and services tax (GST) on all consumer goods
(e) The Government announces rises in company tax. (2 marks per part)
Question 6
If you wanted to increase aggregate demand how would you do it for the following:
Consumption demand
Investment demand
Net exports
Which of the three components also has an impact upon the Aggregate supply side of the economy?
Question 7
Consider a macroeconomy was initially at equilibrium level of real GDP.
Using an aggregate demand and aggregate supply diagram or model of the economy, graphically illustrate and discuss the short-run consequences of the following events upon an economy:
(a) The Central Bank within the economy lifts interest rates.
(b) There is an increase in private domestic investment spending.
(c) An increase in the good and services tax (GST)
(d) An appreciation or rise in the foreign exchange rate value of the economy's currency.
(e) A fall in real estate prices in the capital cities of the country
Question 8
Why are quarterly movements in a country‘s GDP measure so important? What is it called when a country has two successive negative quarters of economic growth? When the economy is heading into a recession what economic policy instruments can the government and the central bank use to prevent this from occurring? Will these instruments work to prevent the onset of recession?
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Ans 1:
In the following graph
Original Equilibrium: Point A
The given Price Level is P0
Real GDP is given as Y0
(a)
Imposition of carbon tax will increase cost of production, so firms will lower output, decreasing aggregate supply. SRAS curve will shift to left, increasing price level and therefore decreasing real GDP (situation called stagflation). In the graph given below, SRAS curve will move left from SRAS0 to SRAS1, intersecting AD0 at point B with lower real GDP Y1 & a higher price level P1(Pettinger, 2017)
![image 1.png](https://www.expertsminds.com/../CMSImages/1157_image 1.png)
(b) Appreciation of domestic currency decreases exports and increases imports, decreasing aggregate demand & net exports. This shifts AD curve towards its left and decreases both real GDP & price level. In the given graph, AD curve will move leftward from AD0 to AD1, intersecting SRAS0 at point B with lower price level P1 and lower real GDP Y1. (Pettinger, 2017)
![image 2.png](https://www.expertsminds.com/../CMSImages/302_image 2.png)
(c)
Import demand will decrease and therefore US export demand will also decrease as a result of recession in European economies. It will lead to decreasing net exports & decreasing aggregate demand. This shifts AD curve towards left and decreases both price level and real GDP. In the given graph, AD curve will move towards left from AD0 to AD1, intersecting SRAS0 at point B with lower price level P1 and lower real GDP Y1. (Pettinger, 2017)
![image 3.png](https://www.expertsminds.com/../CMSImages/834_image 3.png)
(d)
Lower price of exports and higher price of imports will increase exports and decrease imports, increasing aggregate demand & increasing net exports. This moves AD curve towards its right and leads to an increase in both Real GDP and price level. In the given graph, AD curve will move towards its right from AD0 to AD1, intersecting SRAS0 at point B with higher real GDP Y1 & a higher price level P1. (Pettinger, 2017)
![image 4.png](https://www.expertsminds.com/../CMSImages/679_image 4.png)
Ans 2a:
1. Absolute advantage is the capability to produce more of any product by using less of resources than the competing party. While comparative advantage takes into contemplation the opportunity cost involved in manufacturing any product, it sees which party can produce any product with lower opportunity cost. Countries use comparative advantage for trade (Courses.lumenlearning.com, 2019)
2. Terms of trade is the price at which the product can be exchanged i.e. exported or imported. While exchange rate is rate at which one countries currency is priced in terms of other countries currency. (Economics Discussion, n.d.)
3. Shocks are unexpected events. Demand side shock refers to the sudden unexpected events which can decrease or increase the demand, like tax increase. While supply side shock affects short run aggregate supply and hence long run productivity, like political turmoil, natural disaster etc. (Khan Academy, n.d.)
4. Trade surplus shows the positive balance of trade. It measures, by how much the export exceeds the import. Budget surplus is the amount by which the receipts exceed the expenditure or simply put, it is positive income of a country. (Econlib, n.d.)
Ans 3:
Current level of indicators mentioned below are as follows:
Inflation : 1.6% (June 2019)
Unemployment : 5.3%
Economic Growth Rate : 0.5%
The Cash Rate : 1%
The Australian Dollar Exchange Rate : 1 USD = 0.6762 AUD (As of 27 September 2019) (Reserve Bank of Australia, 2019)
Ans 4:
Classical economists believed that economy enters into full employment without inflation due to automatic competitive forces while Keynesian believe that government interference is not necessarily taken to render full employment scenario.
Classical economists believed in monetary policy development and keynesian economists believed in fiscal policy development.
For decline in aggregate demand, the consumption also declined and hence the Prices fall causing the real GDP to decrease. Classical economists would apply contractionary monetary policy while Keynesian economists would apply contractionary fiscal policy to decrease the inflationary pressures. (Jahan, Mahmud & Papageorgiou, 2014)
![image 5.png](https://www.expertsminds.com/../CMSImages/670_image 5.png)
Ans 5
In the given graphs:
Original equilibrium : A
Initial equilibrium price is given by P0
Real GDP is given by Y0.
(a)
An increase in oil price will increase cost of production, so firms will lower output, decreasing aggregate supply. SRAS curve will shift to left, increasing price level and decreasing real GDP (situation called stagflation). In the given graph, SRAS curve will move towards left from SRAS0 to SRAS1, intersecting AD0 at point B with higher price level P1 and lower real GDP Y1. (Courses.lumenlearning.com, n.d.)
![image 1.png](https://www.expertsminds.com/CMSImages/2065_image%201.png)
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)
(b)
Higher government spending will increase aggregate demand, shifting AD curve towards right and increasing both real GDP and price level. In the given graph, AD curve will move towards its right from AD0 to AD1, intersecting SRAS0 at point B with higher real GDP Y1. & price level P1 (Courses.lumenlearning.com, n.d.)
![5 b.png](https://www.expertsminds.com/CMSImages/1891_5%20b.png)
![](https://www.expertsminds.com/xtrmanage/data:image/png;base64,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)
(c)
Depreciation of domestic currency increases exports and decreases imports, increasing net exports & decreasing aggregate demand. This shifts AD curve towards left and decreases both real GDP & price level. In the given graph, AD curve will shift leftward from AD0 to AD1, intersecting SRAS0 at point B with lower real GDP Y1& lower price level P1. (Pettinger, 2017)
![5 c.png](https://www.expertsminds.com/../CMSImages/56_5 c.png)
(d)
A decrease in GST will decrease business cost, so firms will increase output, increasing aggregate supply. SRAS curve will move to right, increasing real GDP & decreasing price level. In the given graph, SRAS curve will move right from SRAS0 to SRAS1, intersecting AD0 at point B with higher real GDP Y1 & lower price level P1.
![5 d.png](https://www.expertsminds.com/CMSImages/572_5%20d.png)
![](https://www.expertsminds.com/xtrmanage/data:image/png;base64,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)
(e)
An increase in company tax will increase cost of production, so firms will lower output, decreasing aggregate supply. SRAS curve will shift to left, decreasing real GDP & increasing price level (situation called stagflation). In the given graph, SRAS curve will move left from SRAS0 to SRAS1, intersecting AD0 at point B with lower real GDP Y1 & higher price level P1.
![5 e.png](https://www.expertsminds.com/../CMSImages/405_5 e.png)
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