The T$ \Phi $$ \Phi $ Sorority has a tough pledging program - it requires its pledges to master the Greek alphabet forward, backward, and "sideways". During the last pledge period, one - third(s) of the pledges failed to learn it backward and three quarters of them failed to learn it sideways; 1 of the 12 pledges failed to master it either backward or sideways. Because admission into the sisterhood requires both backward and sideways mastery, what fraction of the pledges were disqualified on this basis ?
A)One half of the pledges
B) All of them
C) One - third(s) of the pledges
D) Three quarters of the pledges
E) Five - sixths of the pledges

Question

The T$   \Phi     $$    \Phi    $ Sorority has a tough pledging program - it requires its pledges to master the Greek alphabet forward, backward, and "sideways". During the last pledge period, one - third(s) of the pledges failed to learn it backward and three quarters of them failed to learn it sideways; 1 of the 12 pledges failed to master it either backward or sideways. Because admission into the sisterhood requires both backward and sideways mastery, what fraction of the pledges were disqualified on this basis  ?
A)One half of the pledges
B) All of them
C) One - third(s) of the pledges
D) Three quarters of the pledges
E) Five - sixths of the pledges

Quizplus · Accepted Answer

The Answer of The T$   \Phi     $$    \Phi    $ Sorority has a tough pledging program - it requires its pledges to master the Greek alphabet forward, backward, and "sideways". During the last pledge period, one - third(s) of the pledges failed to learn it backward and three quarters of them failed to learn it sideways; 1 of the 12 pledges failed to master it either backward or sideways. Because admission into the sisterhood requires both backward and sideways mastery, what fraction of the pledges were disqualified on this basis  ?
A)One half of the pledges
B) All of them
C) One - third(s) of the pledges
D) Three quarters of the pledges
E) Five - sixths of the pledges

The T Φ \Phi Φ

The T $\Phi$