saarthak299 wrote:
Bunuel wrote:
Is a ≠ b ?
(1) a^2 > b^2
(2) |a| < b
(1) a^2 > b^2
(2) |a| < b
hey, please explain with anexample.
For statement 1, if a = -2,b = 1,\(a^2 > b^2\) holds true
Now, substituting the values\(a^2 > b^2\) or 4 > 1.
However, if we try any value for a and b(which is equal), we will never get\(a^2 > b^2\) .
We can clearly say that this statement will always result in a YES for a≠b
Hence sufficient.
Similarly for statement 2, if a = -3,b=4 |a| < b because 3 < 4. Clearly a≠b.
But, if we try any value for
...






