Those Hardy-Weinberg equations are the general case, used for only two alleles. This question is basically answered here, for three alleles; you've got a situation of four alleles. That means you need to have:
$(p+q+r+s)^2=1$
Where $p$, $q$, $r$, and $s$ are the frequencies of your respective alleles. This expands out to the rather unwieldy:
$p^2+2pq+2pr+2ps+q^2+2qr+2qs+r^2+2rs+s^2=1$
Now it becomes a plug 'n chug assignment; simply assign the frequencies and calculate.
Assuming $p$ is Adh-1, $q$ is Adh-2, etc., $p^2=0.0121$, $2pq=0.1848$, and so on.
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