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Draw the indifference map by considering the different types of goods on both the axis and explain how the consumer will move to a higher indifference curve with some real life examples.

(i) Normal good on both axis

(ii) Perfect Substitutes on both axis

(iii) Perfect Complements on both axis

(iv) Bads on one axis and normal goods on another axis

(v) Neutral goods on one axis and normal goods on another axis
Explain why a cut in government spending has a larger effect under a fixed exchange rate system and perfect capital mobility than in a closed economy model?

In the essay, discuss how consumers, producers and government have been affected during this current COVID19 pandemic. Use examples from your own country. (Max1500 words). Follow the rubric below – have an introduction, body and conclusion.



Assumes that you are from any one of the following how can you utilize the limited reasourse a family farm

A typical firm in​ long-run equilibrium in an industry with identical firms has a cost function given by

​C(q)=4,900+2q2.

What is the equilibrium​ price?


A firm has a Cobb-Douglas production function given as q=ALαKβ

a. Solve for the factor demand functions

b. If the firms’ competitive output price is p find the wage rate

c. What is the share of the firm’s revenue paid to labour and capital?

d. If α=0.6, β=0.2 and A=1 find the LR labour and capital demand curve equations


An agent consumes quantity (x1,x2) of goods 1 and 2. Here is his utility function: 𝑈(𝑥1, 𝑥2) = 𝑥13 𝑥2, his budget constraint is: p1x1+p2x2=m.

(a) Calculate the agent’s Marshallian demand (x*1 , x*2 )

 (b) Calculate the agent’s indirect utility function.


An agent consumes quantity (x1,x2) of goods 1 and 2. Here is his utility function: 𝑈(𝑥1, 𝑥2) = √𝑥1 + 2 ∗ 𝑥2, his budget constraint is p1x1+p2x2 = m.

 a. Calculate the agent’s Marshallian demand (x*1 , x*2 ).

b. When would the agent’s consumer’s problem have a corner solution?


An agent consumes quantity (x1,x2) of goods 1 and 2. Here is his utility function: 𝑈(𝑥1, 𝑥2) = 2 ∗ 1 ∗ 𝑥2 + 1, 𝑝1 = 𝑝2 = $1, ℎ𝑖𝑠 𝑖𝑛𝑐𝑜𝑚𝑒 𝑚 = 20.

 (a) Calculate the agent’s Marshallian demand (x*1 , x*2 ).

(b) If the government put a $1 tax on x1, which increase p1 to $2, assume p2 and m do not change, what is the demand for x1?

(c) If the government collect tax on the agent’s income, the amount of tax is the same as the tax revenue collected in (b), what is the agent’s utility? Compare it with the agent’s utility in (b). 


  1. A straight line demand curve is given. What will be elasticity of demand on the mid point of this curve.
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