Consider the stylized pattern of lifetime income, consumption, saving, dissaving, and
wealth shown in the above graph. Assume that consumption is constant over the entire
lifetime, income is constant over the working lifetime, the real interest rate is zero, and
there is no uncertainty about life span so that wealth equals zero at the end of life.
a. If there is no population growth, the ratio of wealth to income will be constant for the
nation. If all individuals live T years and work R years, the amount of wealth
accumulated at the time of retirement must be enough for T ” R years of consumption
(C per year). What is the formula for the ratio of average wealth over the whole life
cycle W to consumption per year, as a function of T and R? That is, what is W/C
expressed in terms of T and R?
b. If T = 50 and R = 40, what is the numerical value of W/C?
The dynamic aggregate demand curve will shift if any of the following changes except
the:
A) current inflation rate
B) inflation target.