Question on uniform semiconductor doping
\$N_A\$ and \$N_D\$ depend what dopants you apply to the sample. They don't have to obey any particular laws. 

The n and p concentrations that result from the dopants depend on some physical laws. For non-degenerate doping we usually use (and you can solve your problem with) the law of mass action:

$$n_0p_0=n_i^2$$

Once you've worked out the \$p_0\$ boxes in your table, you then can figure out the unspecified dopant concentrations by knowing that the dominant dopant is providing all of the majority carriers, plus it's providing or capturing enough electrons to ionize the other dopant (because of the assumption of all dopants being 100% ionized).