Again a good onebrother
Price of each rose =x
Statement1-
\((1-\frac{p}{100} ) *24x ≤ 30 <(1-\frac{p}{100} ) *24x +x\)
Multiply by(3/2)
\((1-\frac{p}{100} ) *36x ≤ 45 <(1-\frac{p}{100} ) *36x + 1.5x\)
We have no clue whether\([(1-\frac{p}{100} ) *36x + x]\) is greater than 45.
Hence, we can buy 36 or37
Insufficient
Statement2- Clearlyinsufficient
Combining bothstatements
0.8* 36x ≤ 45 < 0.8*36x + 1.5x
Again depending on the value of x we can buy 36 or37.
Insufficient
E
...
Price of each rose =x
Statement1-
\((1-\frac{p}{100} ) *24x ≤ 30 <(1-\frac{p}{100} ) *24x +x\)
Multiply by(3/2)
\((1-\frac{p}{100} ) *36x ≤ 45 <(1-\frac{p}{100} ) *36x + 1.5x\)
We have no clue whether\([(1-\frac{p}{100} ) *36x + x]\) is greater than 45.
Hence, we can buy 36 or37
Insufficient
Statement2- Clearlyinsufficient
Combining bothstatements
0.8* 36x ≤ 45 < 0.8*36x + 1.5x
Again depending on the value of x we can buy 36 or37.
Insufficient
E
Ravixxx wrote:
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