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But lets check: in some contexts, low probability is rounded to 0.
But to match rigor, and since the calculation is correct, we compute:
Wait — 0.234 is greater than 0.5? No, less than 0.5. So rounds to 0.
But perhaps the problem meant to the nearest tenth? But no, it says whole number.
Alternatively, maybe rounded to the nearest whole number is a mistake — but we must follow.
But in the context of the other problems, all final answers are non-zero or meaningful.
Alternatively, maybe the problem intends: report the value as a decimal and box it, but instruction says rounded.
To resolve: in many educational settings, probabilities near 0.25 round to 0, but 0.234 is closer to 0.
But lets assume the instruction applies and the answer is 0. But that seems wrong.
Wait — perhaps rounded to the nearest whole number is misapplied. The number is 0.234, which is closer to 0 than to 1, so rounds to 0.