a) The term ui represents the error associated with the ith observation while predicting the weight of the ith person using Xi as the independent variable.
b) The first least squares assumption is that the mean of residuals must be zero.
=> E(ui|Xi) = 0
To calculate and check whether the mean of residuals is equal to zero, we can take the difference between expected and observed values of weights and take sum over it. If it is equal to zero we conclude that the mean of residuals is zero and E(ui|Xi) = 0.
To know whether it is satisfied we would require the data.
c)
This can be interpreted that when Xi = 0 i.e the person performs 0 hours of exercise the expected weight of the person is 65.
and when Xi = 1 i.e the person performs 1 hour of exercise then the expected weight of the person is 62.
can you please solve this 5.3 &7 (CH4, 44,41,425 Yweight it personi lets O hones。 1 ach person andoly soe ot th exercise times eresien modelY Lol turn Ui (b) 1, the fin+ te^ nts?"aru ans....