The problem asks for the number of fish that have one or more parasites. We are given the total number of fish and the number of fish that have no parasites.
The fish population can be divided into two groups: those with no parasites and those with at least one parasite.
To find the number of fish with at least one parasite, we subtract the number of fish with no parasites from the total number of fish.
Mathematical Calculation:
Number of fish with at least one parasite = Total fish - Number of fish with no ectoparasite
$ \text{Number of fish with at least one parasite} = 50 - 12 $
$ \text{Number of fish with at least one parasite} = 38 $
Therefore, 38 fish had at least one parasite.
If the data are skewed, which option of central tendency measure is the most unreliable indicator?
Events A, Band C are mutually exclusive events such that \(P(A) = \dfrac{3x + 1}{3}, P(B) = \dfrac{1-x}{4}\)and \(P(C) = \dfrac{1-2x}{4}\)The set of possible values of x are in the interval
Let A, B be two events in a discrete probability space with ℙ(A) > 0 and ℙ(B) > 0. Which of the following are necessarily true?
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