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by Viper83 » Tue Nov 23, 2010 6:54 am
A admin officer predicts that 20% of the students who are accepted will not attend college. According to this prediction, how many students should be accepted to achieve a planned enrollment of x students?

a) 1.05x
b) 1.1x
c) 1.2x
d) 1.25x
e) 1.8x

D
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Source: — Problem Solving |

by abhishekg21 » Tue Nov 23, 2010 7:14 am
it means 80% of accepted students will join the college.
since 80 % of accepted students=x
so accepted students=1.25x
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by Yes.WeCan » Tue Nov 23, 2010 3:08 pm
Yield = 100%-20% = 80%
1/yield = amount of students to be accepted
1/0,8 = 1,25
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by aippingw » Wed Nov 24, 2010 1:58 pm
I don't get it...
Can you guys please explain it once more?

Thanks!
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by GMATGuruNY » Wed Nov 24, 2010 2:20 pm
Viper83 wrote:A admin officer predicts that 20% of the students who are accepted will not attend college. According to this prediction, how many students should be accepted to achieve a planned enrollment of x students?

a) 1.05x
b) 1.1x
c) 1.2x
d) 1.25x
e) 1.8x

D
Plug in x=80. This represents the desired enrollment.
For an enrollment of 80 students, 100 must be accepted (since 20% will not attend college).
Now we plug x=80 (the desired enrollment) into all the answer choices to see which yields 100 (the number of students that must be accepted).

Only answer choice D works:
1.25*80 = 100.

The correct answer is D.
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by aippingw » Thu Nov 25, 2010 8:58 am
Great !

Thank you so much for your help Guru!
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