Answer:
The larger sample sizes gives a narrower confidence interval
Explanation:
The larger sample sizes gives a narrower confidence interval, that is, a more "precise" estimation of the elections results.
In a confidence interval of proportions, we have that the lower end is given by:
![L = \pi - z\sqrt{(\pi(1-\pi))/(n)}](https://img.qammunity.org/2020/formulas/mathematics/college/wwkhjqswan7n26tgep7pd3werlnbxq5ikq.png)
In which
is the probability of a sucess,
is a value from the Z table and n is the length of the sample.
The upper end is given by:
![U = \pi + z\sqrt{(\pi(1-\pi))/(n)}](https://img.qammunity.org/2020/formulas/mathematics/college/85xmwgke2xpbf6a5xo0eryduyfaibm1c4s.png)
As n increases, the difference between U and L decreases. This means that the confidence interval gets narrower.