To assess Mendel's law of segregation using tomatoes, a true- breeding tall
variety (SS) is crossed with a true-breeding short variety \((s s) .\) The
heterozygous tall plants \((S s)\) were crossed to produce the two sets of
\(\mathrm{F}_{2}\) data as follows:
$$\begin{array}{cc}
\text { Set I } & \text { Set II } \\
30 \text { tall } & 300 \text { tall } \\
5 \text { short } & 50 \text { short }
\end{array}$$
(a) Using chi-square analysis, analyze the results for both datasets.
Calculate \(\chi^{2}\) values, and estimate the \(p\) values in both cases.
(b) From the analysis in part (a), what can you conclude about the importance
of generating large datasets in experimental settings?