Challenge 2: Floor Division vs Modulo — Possible Solution
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total_minutes = 125

hours = total_minutes // 60
remaining_minutes = total_minutes % 60

print(f"{hours} hours, {remaining_minutes} minutes")

Output:
2 hours, 5 minutes

WHY THIS WORKS AS AN ANSWER
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total_minutes // 60 uses floor division to find how many WHOLE hours
fit into 125 minutes — 125 // 60 evaluates to 2, discarding the
fractional remainder entirely (per this chapter's own explanation
that // discards the remainder rather than rounding). This gives the
hours count directly with no further calculation needed.

total_minutes % 60 uses the modulo operator to find exactly what's
LEFT OVER after removing those whole hours — 125 % 60 evaluates to 5,
which is precisely the remaining minutes that don't make up a full
hour. This is the same "// and % as a matched pair" relationship this
chapter's arithmetic-operators section demonstrated with 7 // 3 and
7 % 3.

Using both operators together on the SAME original value (125) is
what makes this work correctly — // alone would lose the leftover
minutes, and % alone would lose the hours count; combining them
recovers both pieces of information from a single input value.