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Let's start with the basic Hardy-Weinberg equations first.
$p+q=1$ and $p^2+2pq+q^2=1$
With "p" being the dominant allele and "q" being the recessive allele

We know that 16% (or 0.16) show the recessive trait. This means that the fraction of the population with the recessive trait, $q^2$, is 0.16

With the value for $q^2$, $q$ can be calculated. What follows is that $q=0.4$

With this knowledge "p" can be calculated. $1-q=p$, which results in "p" being 0.6

This 0.6 is the frequency at which the dominant allele is present in the population

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