1. In NSP, how much education would a parent with l=100 buy? e*= 2. In Tic there is both private and public education, that is the parent has to decide whether to send the child to public school, where he/she would get 25 hours, or to private school, where the parents can buy as many hours of education as they want. Would the parent with 1-100 send the child to public school? {Assume that when indifferent between the two options the parents opt for public} (Y/N) 3. Now assume that in each state there are 4 different parents defined by 4 different values of I: 40, 80, 120, 160. Thus both states have the same types of parents. Parents cannot move from one state to the other. Each type of parent has 1 child. How many of the 4 children in Tictoria will go to public education? Number of children=
1. In NSP, how much education would a parent with l=100 buy? e*= 2. In Tic there is both private and public education, that is the parent has to decide whether to send the child to public school, where he/she would get 25 hours, or to private school, where the parents can buy as many hours of education as they want. Would the parent with 1-100 send the child to public school? {Assume that when indifferent between the two options the parents opt for public} (Y/N) 3. Now assume that in each state there are 4 different parents defined by 4 different values of I: 40, 80, 120, 160. Thus both states have the same types of parents. Parents cannot move from one state to the other. Each type of parent has 1 child. How many of the 4 children in Tictoria will go to public education? Number of children=
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:Let there be 3 states, New South Pales (NSP), Tictoria (Tic) and Kingsland (Kng). In NSP there is
only private education, in Tictoria there is both private and public education, while in Kingsland
there is only public education. Public education is free, and provides 25 weekly hours, but it cannot
be combined with private education. In both states parents preferences over the amount of
education for their children (e) and the consumption of other goods (c) are expressed by the utility
u(e,c)=e@c(1-a), where 0<a<1. Education can be purchased from private providers and it is measured
in weekly hours. Consumption is expressed in units. Let the price of 1 hour of education be the same
as the price of 1 unit of consumption, equal to 1 dollar. Let the parents have a preference for
education equal to a=0.5. Let I denote parental income.
1. In NSP, how much education would a parent with I=100 buy? e*=
2. In Tic there is both private and public education, that is the parent has to decide whether to send
the child to public school, where he/she would get 25 hours, or to private school, where the
parents can buy as many hours of education as they want. Would the parent with I=100 send the
child to public school? {Assume that when indifferent between the two options the parents opt for
public} (Y/N)
3. Now assume that in each state there are 4 different parents defined by 4 different values of I:
40, 80, 120, 160. Thus both states have the same types of parents. Parents cannot move from
one state to the other. Each type of parent has 1 child. How many of the 4 children in Tictoria will
go to public education? Number of children=
4. How many of the 4 children in Tictoria would have got less education if the children (and their
parents) had been in Kingsland instead? Number of children=
5. How many of the 4 children in Tictoria would have got more education if the children (and their
parents) had been in Kingsland instead? Number of children=

Transcribed Image Text:The goal of the analytical question is to model the potential crowding out of private education. To do,
we compare the choices of parents in three different states: one where there is only private
education, one where there is only public education and one where both are presents. We also study
how choices depends on parental income.
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