Hey
Okay, so here is the solution to this problem I have come up with:
P("all men") = (5, 4)
P("3 men, 1 woman") = (5, 3)(2, 1)
P("2 men, 2 women") = (5, 2)(3, 2)
P("1 man, 3 women") = (5, 1)(4, 3)
P("all women") = (5, 4)
And total possibilities: (10, 4)
Then, as I said above...