I guess you are talking about Q33.
Here we are in (Y,e) space.
differentiate LM equation with respect to P. you will get dy/dp<0. In figure take IS-LM in (Y,e) space.
Now, Exogenous increase in P shifts the LM curve leftward becasue(dy/dp<0). so new equilibrium will be at lower y and higher e.
And How are you guys approaching 46? I took u = (5+x)^(1/5)(y)^(4/5) and the budget constraint as 50x +10y=750 .. This however leads to the answer d (10 books and 50 movies) not the required answer b (5 book and 75 movies).. what am i missing?
for this question I am getting book =3 when 1000 is income using Lagrange but 250 is for books. So he will buy 5 books 5*50= 250 and remaining 750/10=75 movies.
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From: "ViV [via Discussion forum]" <ml-node+[hidden email]>
To: "Ridhika" <[hidden email]>
Subject: DSE 2009 Paper Discussion
Date: Mon, Jun 23, 2014 6:37 PM
for this question I am getting book =3 when 1000 is income using Lagrange but 250 is for books. So he will buy 5 books 5*50= 250 and remaining 750/10=75 movies.
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Basically I assumed that since preferences are convex he will always consume all of the book fund . So x=5 is certain. Then his utility function became u = (5+x)^(1/5)(y)^(4/5) and in bc I only took y=750..
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From: "SoniaKapoor [via Discussion forum]" <ml-node+[hidden email]>
To: "Ridhika" <[hidden email]>
Subject: DSE 2009 Paper Discussion
Date: Mon, Jun 23, 2014 6:40 PM
How u got utility as u = (5+x)^(1/5)(y)^(4/5)
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