Answer:
The variance of this distribution is 0.0036.
Explanation:
The variance of n binomial distribution trials with p proportion is given by the following formula:

In this problem, we have that:
About 90% of defendants are found guilty in criminal trials. This means that

Suppose we take a random sample of 25 trials. This means that

Based on a proportion of .90, what is the variance of this distribution?


The variance of this distribution is 0.0036.