When Alicia looses $100 reacts much stronger than when she finds a $100 bill. This is referred to as______________________. normal rational behavior shortage loss aversion
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When Alicia looses $100 reacts much stronger than when she finds a $100 bill. This is referred to as______________________.
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- Kevin's reference dependent utility over money is y and effort is E, refer to the: instantaneous utility function: rt: reference point for wealth, which demonstrated his recent wealth Kevin does not have from money but from gains and losses of money instead. There is no discounting, and assume that Kevin's current wealth from his job is 0. Kevin is thinking about a new role at work which allows him to increase his income by $1000 per period for two periods, counting from the current period, which is t = 0. He must undergo a training which require an effort of EO = 3500 at that value of alpha, how much ultility would Kevin lose relative to his non-projection-biased preferences if she took the position 1000 250 500 750Consider the two-period household-maximization model discussed inclass. The model is modified in order to look at applications including credit constraints,interest-rate markups, and taxation. A representative household lives for two periods andmaximizes utility of consumption in period 1 and in period 2. The utility is represented bylog(c) where c denotes consumption. Assuming no discounting between period 1 and period 2. The maximization problem for the representative household can be written asmax{log c1 + log c2}c1 + a1 = y1 − τ1 + (1 + r)a0c2 = y2 − τ2 + (1 + r)a1where y1 and y2 denote income levels in period 1 and period 2, τ1 and τ2 are taxes in the twoperiods, and a0 and a1 denote the assets of the households in each period. a0 is exogenouslygiven. Assume the interest rate r = 0, and the government can borrow or save at the sameinterest rate so that its present-value budget constraint is given byg1 + g2 = τ1 + τ2where g1 and g2 are exogenous government expenditures in the two…Consider the two-period household-maximization model discussed in class. The model is modified in order to look at applications including credit constraints, interest-rate markups, and taxation. A representative household lives for two periods and maximizes utility of consumption in period 1 and in period 2. The utility is represented by log(c) where c denotes consumption. Assuming no discounting between period 1 and period 2. The maximization problem for the representative household can be written as below (see image): Question: Show consumption c1 and c2 (you can use algebraic or graphical methods). In theanswer, you should discuss whether a1 ≥ 0 or a1 < 0 and provide an economic interpretation.What determine(s) the sign of a1 and why?
- there are two states of the world next period. State 1 occurs with probability π. The individual has a utility function U(C)=ln(C) and a subjective discount factor of 0.8. The utility maximising individual chooses consumption in the first period of 1.8 units. In the second period, consumption in state 1 is 2.5, and consumption in state 2 is 2. if the price of the contingent claim in state 1 divided by the price of the contingent price in state 2 equals 0.2, the calculate what π equalsWhat is meant by “excess sensitivity” of consumption? Is this view of consumption consistent with the permanent-income hypothesis? Explain. How does the stock market affect consumption according to the permanent-income hypothesis? Is this prediction in line with the empirical evidence? Explain.Consider the two-period household-maximization model discussed in class. The model is modified in order to look at applications including credit constraints, interest-rate markups, and taxation. A representative household lives for two periods and maximizes utility of consumption in period 1 and in period 2. The utility is represented by log(c) where c denotes consumption. Assuming no discounting between period 1 and period 2. The maximization problem for the representative household can be written as max{log c1 + log c2} c1 + a1 = y1 − τ1 + (1 + r)a0 c2 = y2 − τ2 + (1 + r)a1 where y1 and y2 denote income levels in period 1 and period 2, τ1 and τ2 are taxes in the two periods, and a0 and a1 denote the assets of the households in each period. a0 is exogenously given. Assume the interest rate r = 0, and the government can borrow or save at the same interest rate so that its present-value budget constraint is given by g1 + g2 = τ1 + τ2 where g1 and g2 are exogenous government expenditures…
- Consider the two-period household-maximization model discussed in class. The model is modified in order to look at applications including credit constraints, interest-rate markups, and taxation. A representative household lives for two periods and maximizes utility of consumption in period 1 and in period 2. The utility is represented by log(c) where c denotes consumption. Assuming no discounting between period 1 and period 2. The maximization problem for the representative household can be written as max{log c1 + log c2} c1 + a1 = y1 − τ1 + (1 + r)a0 c2 = y2 − τ2 + (1 + r)a1 where y1 and y2 denote income levels in period 1 and period 2, τ1 and τ2 are taxes in the two periods, and a0 and a1 denote the assets of the households in each period. a0 is exogenously given. Assume the interest rate r = 0, and the government can borrow or save at the same interest rate so that its present-value budget constraint is given by g1 + g2 = τ1 + τ2 where g1 and g2 are exogenous government expenditures…Consider the two-period household-maximization model discussed in class. The model is modified in order to look at applications including credit constraints, interest-rate markups, and taxation. A representative household lives for two periods and maximizes utility of consumption in period 1 and in period 2. The utility is represented by log(c) where c denotes consumption. Assuming no discounting between period 1 and period 2. The maximization problem for the representative household can be written as Max{logc1+logc2} c1+a1=y1-τ1+(1+r)a0 c2=y2-τ2+(1+r)a1 where y1 and y2 denote income levels in period 1 and period 2, τ1 and τ2 are taxes in the two periods, and a0 and a1 denote the assets of the households in each period. a0 is exogenously given. Assume the interest rate r = 0, and the government can borrow or save at the same interest rate so that its present-value budget constraint is given by where g1 and g2 are exogenous government expenditures in the two periods. (b). Show…Suppose a consumer has S100 today and he tells you he is willing to wait X amount of time for another $50. The same consumer also tells you that in the future if he has $10 he ts willng to wait Y amount of time for another $50.If Y is greater than X, does the individual exhibit hyperbolic discounting, exponential discounting, or is there not enough information to determine? Briely explain your answer.
- Consider the two-period household-maximization model discussed in class. The model is modified in order to look at applications including credit constraints, interest-rate markups, and taxation. A representative household lives for two periods and maximizes utility of consumption in period 1 and in period 2. The utility is represented by log(c) where c denotes consumption. Assuming no discounting between period 1 and period 2. The maximization problem for the representative household can be written as a) Explain what is meant by a representative household. Briefly explain the budget constraints of the representative households and of the government. Explain the role played by the assumption that the representative households lives for only two periods and the assumption of “no discounting”."The non-liner transformation of the vNM expected utility function fails to reflect the underlying preference relation." Explain the above statement.if tobin q is greater than one , then the stock market value installed capital at more tha its cost to replace. this creates an incentive to invest, because managers can raise the market value of the firms stock by selling more capital true or false
