Let us look at 2
|a| + |b| > |a+b-0|
=>|a| + |b| > |a+b| which means a and b must be of different signs
So 0 lies between them
B
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Source: Beat The GMAT — Data Sufficiency |
We cannot answer from 1
Let us look at 2
|a| + |b| > |a+b-0|
=>|a| + |b| > |a+b| which means a and b must be of different signs
So 0 lies between them
B
Let us look at 2
|a| + |b| > |a+b-0|
=>|a| + |b| > |a+b| which means a and b must be of different signs
So 0 lies between them
B
