Chapter 14: Problem 500
What is the difference between a change in demand and a change in quantity demanded?
Chapter 14: Problem 500
What is the difference between a change in demand and a change in quantity demanded?
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Get started for freeDefine the term "demand" in economics. Give an example to illustrate demand.
A statistician in the Department of Agriculture observed that every year the temperature in Florida dropped below \(20^{\circ} \mathrm{F}\), the price of oranges was above normal while the quantity sold was below normal. He concluded that Florida oranges did not obey the law of supply. Is he correct?
What is the Law of Demand?
How are the supply and demand curves of a product affected as that product grows scarcer?
Mrs. White is buying trees to landscape her family's new residence. The accompanying demand schedule characterizes her behavior as a buyer. The price is quoted at \(\$ 6 .\) Accordingly, she buys five trees. Then, after she buys the five trees, the seller offers her one more for \(\$ 5\). a) Does she take it? b) Suppose the seller offers her an opportunity to buy more trees (after she has already agreed to purchase five at \(\$ 6\) each and one more for \(\$ 5\) ) at the price of \(\$ 3\). How many more does she buy? c) If the price had been \(\$ 3\) initially, would she have bought more than eight trees? d) Suppose she has to pay a membership fee of \(\$ 5\) to buy at this nursery, after which she could buy all the trees she wanted for her garden at \(\$ 3\) each. How many would she buy? (Assume price at other nurseries is \(\$ 4\), with no membership fee.) e) If she could buy trees at \(\$ 3\) each from some other store without a membership fee, would she still buy only eight trees, saving the \(\$ 5\) for use on all her other consumption activities? f) Explain why, according to the demand schedule, her purchase of eight trees at \(\$ 3\) each, at a total cost of \(\$ 24\) is a consistent alternative to her purchase of eight trees under the former sequential offers, in which she pays a total of \(\$ 41\) (five at \(\$ 6\), one at \(\$ 5\), and two at \(\$ 3)\).
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