If a child is to develop healthy bones, the child's diet must include sufficient calcium.
Conclusion
The diets of children who don't develop healthy bones must not include enough calcium.
Evidence
If a child is to develop healthy bones, the diet must include enough calcium.
Evaluation
We have one conditional premise: healthy → diet has HB → SC bones sufficient calcium
And we have a conditional conclusion that performs an illegal opposite move.
not healthy → diet not have ~HB → ~SC bones sufficient calcium
Conversationally, the flaw is that healthy bones may require more than one thing. Perhaps healthy bones require sufficient calcium as well as sufficient exercise. Thus, seeing a kid without healthy bones doesn't immediately mean they don't get sufficient calcium. Maybe they get plenty of calcium but not sufficient exercise.
Goal
So, we're looking for an argument that presents a conditional premise, "if A, then B", and then gives us an illegal opposite conclusion that says, "things that aren't A apparently aren't B"