Why is modus ponens in prepositional logic considered a valid form?
I can think of an example where a true premise leads to a false conclusion:
If the kid is wet in the winter, then it was raining on him
The kid is wet in the winter
Conclusion: it was raining on him
Where, in fact,
The kid is wet in the winter
A passing car splashed water on him
Therefore, it is not the case that it was raining on him.
Maybe writing it formally helps. To deduce $q$ through modus ponens, we need:
$(p \implies q) \wedge p$
i.e. the premise p and the implication itself must be true. Remember that $(p \implies q)$ is itself a proposition, either true or false. In your case, $p \implies q$ is NOT true, since a kid being wet does not imply that it has rained.
Modus ponens is the inference rule itself, but it doesn't tell you about whether the premises are true or not.