Problem
I. Briefly describe the criterion used to obtain the ordinary least square estimator.
II. When estimating a regression in a sample why is a large sample observations preferred to a small sample?
III. State the assumption(s) under the classical linear regression model giving rise to a biased standard error of the coefficient estimates when violated.
IV. There are two regressions:
rt=a+brM,t+ut (1)
rt=c+drM,t+eVolt+vt (2)
where rt is stock returns, rM,t is market returns, and Volt is market volatility. State the null hypothesis if regression (1) is nested in regression (2).