If the required reserve ratio is 10%, currency in circulation is $400 billion, checkable deposits are $800 billion, and excess reserves total $0.8 billion, calculate the money supply?
Given utility maximization problem U=Q1Q2 subject to 1OQ1 +2Q2=240
a. Derive the lagrange function
Suppose you have a firm that produces a product that is indivisible at a constant
marginal cost of £42. Currently, you have 12 customers. Each of them buys at most
one unit of the product. Below are the valuations that these customers have;
£30, £36, £45, £48, £51, £57, £66, £75, £78, £81, £90, £93
a) If you charge a single price, what price should you charge? What is your total
profit? (5 MARKS)
b) Do you think there are customers who are currently not buying the product?
Do you think there are customers you could sell the good at a price that would
make both of you (seller and customer) better off? Explain you answer clearly.
(10 MARKS)
c) Suppose you want to charge your customers using perfect price
discrimination. Which customers do you sell to, how much do you charge?
What is the profit (if any)? (15 MARKS)
A monopoly firm has demand function, q=50-2p and cost function, c=q2 .
a) Compute the equilibrium quantity and price for this firm. (5 MARKS)
b) Calculate the consumer surplus and producer surplus when this firm is at
the equilibrium position. (5 MARKS)
c) Let t is the government tax levied on/subsidy given to this monopoly firm.
i) What is the price paid by the consumer?
ii) Calculate the equilibrium quantity and price after the tax is introduced
iii) Compute the after-tax/subsidy consumer surplus and producer
surplus for this firm.
(15 MARKS)
d) If t in question (c) can give the same welfare as under perfect competition,
what is the price paid by the consumer? What is the value of t ? Is t a tax or
subsidy? What is the price received by the monopoly firm? (5 MARKS)
Give examples if economic problems that are solved with the help of first and second order difference equation.
commodity, answer the questions that follow ( The price of the good is Br.10)
Income
Quantity Demanded
(Br. / month)
units/ month)
10,000
50
20,000
60
30,000
70
40,000
80
50,000
90
A) Calculate income elasticity of demand, if income increases from Br.10, 000 to Br.
20,000 and if income increases from Br.40, 000 to Br. 50,000.
B) Is this a normal or an inferior or a luxury good? Justify.
C) Does the proportion of household income spent on this good increase or decrease as
income increases? .Why?
Explaine wirh the aid of a figure circular flow of income and spending
Suppose that the Market for Cigarette is facing the Demand function Q = 20 – 2P and Supply function Q =
10.5 + 0.5P:
a) What is the effect on the Equilibrium Price and Quantity when Government imposes a 7% of tax as
percent of equilibrium price on each unit of Cigarette produced? [5 marks]
b) What is the price elasticity of demand at equilibrium after tax and comment on the answer?
[5 marks]
Diogo has a utility function𝑈[𝐵, 𝑍] = 𝐴𝐵∝𝑍
𝛽, where A, α and β are constants, B is burritos, and Z is pizzas. If
the price of burritos, Pb, is N$2 and the price of pizzas, Pz is N$1, and Y is N$100, what is Diogo’s optimal
bundle?