eco for business
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Qd=8000-16*P+0.75M+30R |
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A. Derive the demand equation when M = $30,000 and R = $50. |
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B. Find the value of the SLOPE and Y-Intercept. |
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C. Graph the demand equation from part a) above. |
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D. Derive the inverse demand function from part a). |
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E. Using the inverse demand function, calculate the demand price for 24,000 units of a good. |
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2 |
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Qd = 3200-10P+0.05M+24R |
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A. Derive the demand equation for M= $52000 and R = $200. |
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B. Graph the demand equation from part a). |
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C. Derive the inverse demand function from part a).
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4 |
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What happens to DEMAND when the following changes occur? |
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A. The price of the commodity falls. |
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B. Income increases and the commodity is normal. |
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C. Income increases and the commodity is inferior. |
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D. The price of a substitute increases. |
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E. The price of a substitute decreases. |
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F. The price of a complement good increases. |
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G. The price of a complement good decreases.
Number 5
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Rent Controls |
QD |
QS |
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$500 |
375000 |
225000 |
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600 |
350000 |
250000 |
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700 |
325000 |
275000 |
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800 |
300000 |
300000 |
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900 |
275000 |
325000 |
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1000 |
250000 |
350000 |
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A. In the absence of rent control, what is the equilibrium rent, and what is the equilibrium quantity demanded? How many apartments are supplied in equilibrium? |
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B. Draw a demand and supply graph of the market for apartments. |
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C. In equilibrium will there be renters who are unable to find a n apartment to rent, or landlords unable to find a renter? |
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D. Suppose the government sets a price ceiling of $600 per month on rents. What is the quantity of apartments demanded, and how many |
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apartments will be supplied? |
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E. Is there a shortage or surplus of apartments at $600 per month? By how much? |
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F. Add the price ceiling of $600 to your graph. Show the shortage or surplus on your graph. |
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