gmatbschool wrote:
When you consider the fact that females and URMs are generally at a disadvantage in the preceding working years, this "edge" doesn't seem like a big deal at all.
I really dislike affirmative action, but "poor white male" complaints are even more bogus.
I don't think anybody made a "poor white male" complaint...
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Another thing occurs to me. Is it reasonable to assume that the yield for admitted applicants is the same for men and women? If that is true (and I don't know whether it is or not), then we could do the following analysis for each school that provides the data above (I'll do Duke and Haas as examples since they are on opposite ends of the spectrum):
Duke Applicants: 2,909
% Applicants that are Female: 29%
Therefore: ~844 female applicants
Duke Applicants: 2,909
Overall Acceptance Rate: 30%
Therefore: ~873 total admitted students
Duke's Yield: 51%
Therefore: ~445 entering students
% of Entering Students that are Female: 38%
Therefore: ~169 females in the entering class
If yield is the same for men and women (51%), then that means Duke admitted ~331 women.
331 admitted females / 844 female applicants = 39% acceptance rate for women at Duke, while for men it would be (873-331) / (2909-844) = 26%.
a 39% acceptance rate for women vs. a 26% acceptance rate for men is a fairly sizeable difference.
Again, I'm not suggesting that the women who are accepted aren't qualified. In fact, I am quite confident the women who are accepted ARE qualified.
Haas Applicants: 4,064
% of Haas Applicants that are Female: 32%
Therefore: ~1300 female applicants
Haas Applicants: 4,064
Overall Acceptance Rate: 11%
Therefore: ~447 total admitted students
Haas Yield: 54%
Therefore: ~241 entering students
% of Entering Students that are Female: 28%
Therefore: ~68 females in the entering class
If the yield is the same for men and women (54%), this means Haas admitted ~125 women. 125 admitted women / 1300 female applicants = an ~9.6% acceptance rate for women, and about an 11.6% acceptance rate for men (447-125)/(4064-1300)
So it would appear that the acceptance rates for men and women at Haas are overall fairly similar.
Edit: Fixed some arithmetic errors for my Haas calculations. Whew, really botched the math there...