Let’s assume: The rate of work for one man is $(M)$ (work done per day by 1 man). The rate of work for one woman is $(W)$ (work done per day by 1 woman).

From the first scenario (24 men and 12 women), we know: Total rate of work = $24M + 12W$ The work done in 30 days is the total rate of work multiplied by 30: $(24M + 12W) \times 30 = W$ For the second scenario (12 men and 24 women), the total rate of work is: $12M + 24W$ The time taken to complete the work is $(t)$ days, and we can write: $(12M + 24W) \times t = W$

We do not have enough information to find the individual values of $(M)$ and $(W)$. Since the problem does not provide the relative rates of men and women or their work efficiency, the data is inadequate to draw a conclusion.