BREAKING: Target Test Prep releases Brand New 2026 On Demand GMAT prep course

Redeem

Inequality DS

Expert replies
Source: — Data Sufficiency |

by cramya » Sun Mar 22, 2009 3:08 pm
I would go with C

Stmt I

n^5*(1-n^4) < 0

Either n^5<0 which would make n negative

or

1-n^4 < 0 n can be positive or negative

INSUFF

Stmt II

n^4 < 1

n=-1/2 n =1/2

INSUFF

Together

WE know n^4<1 so 1-n^4 is positive

Since n^5(1-n^4)<0 therefore n^5 neagtive and hence n is negative

Choose C
Join the discussion

by rahul26 » Sun Mar 22, 2009 3:19 pm
Hi Cramya,
I agree with your ans i.e C.
But what if I approach the question as below:-
n^5(1-n^4) < 0
(n^5 - n^9) < 0
n^5 < n^9
Now if n is positive, n^5 < n^9 is always true.
Now if n is negative, n^5 > n^9 will always be true.

So is A not sufficient as one can deduce that n is always gretare then n.
I know I am missing some point somewhere.Please point out the same.
Join the discussion

by codesnooker » Sun Mar 22, 2009 4:43 pm
rahul26 wrote: Now if n is positive, n^5 < n^9 is always true.
No the above statement will be always true only when n>1. If n lies between 0 and 1, i.e.

0 < n < 1, then

n^5 > n^9

Same case with your second statement.

Hence statement 1 is not alone sufficient.
Join the discussion