Statement I
Children : Women = 5 : 13.
Since a ratio does not necessarily represent the actual values, we will not be able to calculate the exact values of the number of children and hence the number of men.
(insufficient)
Statement II
There are fewer than 50 women on the tour.
This data is grossly insufficient since, we don't know the exact number of women, and hence we can know nothing about the exact number of men.
(insufficient)
Combining statements I and II
From statement I and the question data, we get on bridging the ratios,
Men : Children : Women = 40 : 15 : 39
And statement II says that the number of women is less than 50.
So, the only way in which this can happen is the number of women being 39
(since the multiplier cannot be a fraction because we are dealing with people imagine saying the number of women is 39 * 0.5)
Therefore, the number of men has to be 40 * 1= 40.
Option C is the answer.Thanks,
Clifin J Francis,
GMAT SME