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As announced in the 2021-2022 National Budget, the Fijian Government is supporting formal and informal sector employees on Viti Levu who are affected by the pandemic through monthly payments of $120 for a period of six months (August 2021 – January 2022). The Fiji Sun dated 23rd August, 2021 reports “Attorney-General and Minister for Economy yesterday tweeted that: “Days ahead of schedule, we have met the once-in-a-century COVID-19 crisis with one of the largest assistance payouts in history. $72m was paid in unemployment benefits to 200,000 Fijians. In the coming days, we’ll reach 60,000 more bringing the total payout to around $94m.”

Discuss the ways in formal and informal employees benefits from this COVID-19 Unemployment Assistance from the Fijian Government.


Discuss some ways in which the unemployment scheme done by the government benefits the informal and formal employees in Fiji in this pandemic.


Define the following with examples
Optimisation Principle
Lump Sum Principle
Homogeneity of expenditure functions
Homothetic Preferences
Utility and marginal rate of substitution
Convexity of indifference curves

What is the law of demand


Let X = (−∞,∞) × R L + and assume that the preferences are strictly convex (so that Walrasian demand is signle-valued) and quasilinear. Normalize price of good 1 to be p1 = 1 (a) Show that the Walrasian demand functions for goods 2, . . . , L are independent of wealth w. [Hint: you have to show that when x(p, w) is Walrasian demand at prices p and wealth w, x(p, w) + αe1 is the Walrasian demand at prices p and wealth w + α for any α > −w]. (b) Argue that the indirect utility can be written in the form v(p, w) = w + γ(p) for some function γ(·). [Hint: Recall from the previous assignment that quasilinear preferences can be represented by a utility function that takes the form u(x1, . . . , xL) = x1 + φ(x2, . . . , xL) for some function φ(·).


Graphically discuss the properties of the isoquant curve
An economy's production function is given by: Y=2√K √AN , the labour force grows at a rate of 1% .The technology advances at rate of 6%. The depreciation and Saving rates are 0.10 and 0.20 respectively. What is the capital per effective workers in steady state?
What is Nominal GDP
Firm l produces x and Firm 2 produces y. Each firm is a price taker. The price of x is $2, and the price of y is $3.
The cost function of x is given by
x^÷100 and the cost function of y is given by y^÷100_x .How much subsidy per unit of production in x will induce a socially efficient supply?
A $0.75
B. $1.00
C. $1.22
D. $1.50​

Homothetic production function includes homogeneous production function as a special case . Justify this statement.


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