IMO C.
Statement 1. X can be less the 0.5 and still make the statement true, such as x = 0.1, 80<620
Insufficient
Statement 2. X can be anywhere 0.51X to 1,1.5,2, 2.46643 etc and still make the statement true. Again Insufficient.
Taking the two statements together, X is somewhere between .51 < X < .78
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Source: Beat The GMAT — Data Sufficiency |
Let's give it a shot without finding the exact decimal values of the fractions.
Statement 1:
800x < 620
x < 620/800
x < 62/80
x < 31/40
You should recognize that 31/40 is just a little more than 3/4.
[spoiler]This means x may or may not be between 0.5 and 0.9. Insufficient.
[/spoiler]
Statement 2:
1200x > 620
x > 620/1200
x > 62/120
x > 31/60
You should recognize that 31/60 is just a little more than 1/2.
This means x may or may not be between 0.5 and 0.9. Insufficient.
Combined:
[spoiler]0.5 < 31/60 < x < 31/40 < 0.9. Sufficient.[/spoiler]
Statement 1:
800x < 620
x < 620/800
x < 62/80
x < 31/40
You should recognize that 31/40 is just a little more than 3/4.
[spoiler]This means x may or may not be between 0.5 and 0.9. Insufficient.
[/spoiler]
Statement 2:
1200x > 620
x > 620/1200
x > 62/120
x > 31/60
You should recognize that 31/60 is just a little more than 1/2.
This means x may or may not be between 0.5 and 0.9. Insufficient.
Combined:
[spoiler]0.5 < 31/60 < x < 31/40 < 0.9. Sufficient.[/spoiler]
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GMAT Boost offers 250+ challenging GMAT Math practice questions, each with a thorough video explanation, and 100+ GMAT Math video tips, each 90 seconds or less.
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Also, check out the most useful GMAT Math blog on the internet here.
IMO: C
from 1)x can be anywhere between 0.1 and 0.7xxx
from 2)x can be anywhere betwen 0.5xxxx and 1
combining both x can be between 0.5xx and 0.7, sufficient
Hence C
from 1)x can be anywhere between 0.1 and 0.7xxx
from 2)x can be anywhere betwen 0.5xxxx and 1
combining both x can be between 0.5xx and 0.7, sufficient
Hence C
IMO C
From 1,
x < .77
INSUFFICIENT
From 2,
x > .51
INSUFFICIENT
Combining both, .77>x>.51
Hence, SUFFICIENT
From 1,
x < .77
INSUFFICIENT
From 2,
x > .51
INSUFFICIENT
Combining both, .77>x>.51
Hence, SUFFICIENT
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Appreciation in thanks please!!
Appreciation in thanks please!!
















