Answer: 0.0062
Explanation:
Let X represent the number with influenza in the sample.
As per given , we have
p= 0.20
n= 400
then,


z-score :


The probability that at least 25% of the sample is observed to have influenza:
[using p-value calculator ]
Hence, the probability that at least 25% of the sample is observed to have influenza = 0.0062