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标题: 武汉大学数理金融考研复试试题原版 [打印本页]

作者: yiyaeehei    时间: 13-12-14 00:39
标题: 武汉大学数理金融考研复试试题原版
武汉大学经济与管理学院
科目名称:高级宏微观经济学               科目代码:
注意:1)所有的答题内容必须写在答题纸上,凡写在试题或草稿纸上的一律无效。
      2)答题可用中文或英文,要求字迹清晰,卷面整洁。
1.(30’)Consider the utility function u=file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-11933.png
(1)Find the demand functions for goods 1 and 2 as they depend on prices and wealth.
(2)Find the compensated demand function h(.)
(3)Find the expenditure function, and verify that h(p,u)=file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-29943.pnge(p,u).
(4)Find indirect utility function, and verify Roy’s identity.
2.(30’) Suppose that in a two-commodity world,the consumer’s utility function takes the form u(x)=file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-9991.png.
(1)Show that when file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-1648.png=1indifference curves become linear.
(2)Show that as file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-14487.pngfile:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-23921.png0, this utility function comes to represent the same preference as the generalized Cobb-Douglas utility function u(x)=file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-30629.png
(3)Show that as file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-7856.pngfile:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-22732.pngfile:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-11313.png,this utility function becomes Leontief-form, u(file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-16008.png)=Min{file:///C:/Users/ADMINI~1/AppData/Local/Temp/ksohtml/wps_clip_image-27873.png}
(4)Compute the Walrasian demand and indirect utility functions for linear utility function as that in(1).
3.(40’)
(1)  State the basic model of new-classical growth model (Solow Model) and its economic implication.
(2)  Why the model is considered as an exogenous model?
(3)  What is the convergence hypothesis implied in this model?





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