3. A person statistically calculated the proportions of adults in Town A who have received primary education or below, secondary education, and higher education, with precision to $1 \%$ (using the round half up method). When he added up these three calculated percentages, the result was actually $101 \%$. If the statistical calculation is correct, please provide an example that fits the above scenario: the number of people who have received primary education or below is $\qquad$, the number of people who have received secondary education is $\qquad$, and the number of people who have received higher education is $\qquad$.

将上面的文本翻译成英文，请保留源文本的换行和格式，直接输出翻译结果。
3. For example, $19650$, $9480$, $870$ (answers are not unique).

When rounding to $1 \%$ using the round half up method, the difference between the approximate value and the true value of a number is within $(-0.5 \%, 0.5 \%]$. The difference between the approximate value and the true value of the sum of three numbers should be within $(-1.5 \%, 1.5 \%]$. Therefore, the sum of the three approximate values should be $99 \%$, $100 \%$, or $101 \%$.

For this problem, assume the adult population of the town is 30000 people, and the true proportions of those with primary education or less, secondary education, and higher education are $65.5 \%$, $31.6 \%$, and $2.9 \%$, respectively. The corresponding populations are $19650$, $9480$, and $870$.