2y>3z same as 6y>9z
A:
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3y>2z ===> 6y > 4z
B:
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y<2z ====> 6y <12z
Both together 4z < 6y <12z
Therefore, 6y may or may not be greater than 9z. Answer is E!
Inequalities
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Source: Beat The GMAT — Data Sufficiency |
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namitrajiv
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should be E
We need to find if y>1.5 z
first statement says y>0.66 Z , clearly insufficient because if y >0.66 z it can or cannot be greater than 1.5 z
2nd statement says y<2z, again insufficient because if y <2z it can or cannot be greater than 1.5 z
combined 0.66z<y<2z
again y can be greater than or less than 1.5 z , possible values of y are
1.2 z(<1.5z), 1.7z(>1.5z)
We need to find if y>1.5 z
first statement says y>0.66 Z , clearly insufficient because if y >0.66 z it can or cannot be greater than 1.5 z
2nd statement says y<2z, again insufficient because if y <2z it can or cannot be greater than 1.5 z
combined 0.66z<y<2z
again y can be greater than or less than 1.5 z , possible values of y are
1.2 z(<1.5z), 1.7z(>1.5z)
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gmat009
- Master | Next Rank: 500 Posts
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- Followed by:1 members
Yes you are right....namitrajiv wrote:should be E
We need to find if y>1.5 z
first statement says y>0.66 Z , clearly insufficient because if y >0.66 z it can or cannot be greater than 1.5 z
2nd statement says y<2z, again insufficient because if y <2z it can or cannot be greater than 1.5 z
combined 0.66z<y<2z
again y can be greater than or less than 1.5 z , possible values of y are
1.2 z(<1.5z), 1.7z(>1.5z)
By mistake I understood in a wrong way.












