In the quintile distribution of income, the term "quintile" represents
I have the quantity functions of demand and supply for two different goods, and I have to find the equilibrium of both the goods. Would I make all four functions equal to each other to find the equilibrium for the two goods? Or am I supposed to do something else?
Objectives: This assessment item relates to the course learning outcomes 1, 2 and 3 as listed in Part A. Question 1 (22 marks) (a) Consider the market represented by the schedule in the table below. (5 marks) Price Quantity demanded Quantity
John Bates Clark's marginal productivity theory gives details that the marginal productivity of resources finds out: (w) the true value of human life. (x) an equitable distribution of tax burdens. (y) the income distr
Can someone help me in finding out the right answer from the given options. Zeus got one million dollars for winning every event in current Olympics. In past, he would have frivolously exhausted his winnings on the lightning bolts, however after studying economics, he
Why the indifference curve is convex to origin?
An increase during the demand for loanable funds will be mirrored through: (1) an increase in the supply of bonds. (2) a decrease into the interest rate. (3) a lower subjective internal rate of discount through typical savers. (4) a reduction in the f
When the prices of generic yachts rise by $500,000 to $600,000, causing yearly sales to drop from 30,000 to 10,000, in that case the price elasticity of demand for such yachts equals: (w) 11.00. (x) 2.75. (y) 5.50. (z) 13.75.
Total revenue (i.e., TR=PQ) for such profit-maximizing competitive firm equals area as: (a) 0P1gq5. (b) 0P1dq4. (c) 0P2cq3. (d) P2
Increasing the price of a product definitely raises total revenue when the elasticity of demand is as: (w) infinity. (x) unitary. (y) relatively elastic. (z) relatively inelastic.
The Department of the Census defines high relative income as experienced while families: (w) earn more than $60,000 annually per worker in the family. (x) have income which is twice the median incomes of other American families. (y) e
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