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Bunuel
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Hi,

You’re right to question 0.01 to 1. That range is incorrect.
[x] = 1 => We only know that 0<x≤1 (We don't have any such lower starting bound like 0.01, it can be any value between 0 (not included since if included, the value of [x] will become 0) all the way upto 1 (included). The conclusion still holds because x+1 will always be between 1 and 2, making [x+1] = 2.

Hope this helps! :)

sunshineeee
Hi, can u elaborate how can it translate to 0.01 to 1??

1: [x]=1, meaning value of x is between 0.01 to 1

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Statement (1): [x] = 1
If the smallest integer ≥ x is 1, then:
0 < x <= 1
Adding 1 to all parts:
1 < x+1 <= 2
Since x+1 is in the range 1 to 2, the smallest integer ≥ (x+1) is 2.
So [x+1] = 2
SUFFICIENT

Statement (2): [2x] = 1
If the smallest integer ≥ 2x is 1, then:
0 < 2x <= 1
Dividing by 2:
0 < x <= 0.5
Adding 1:
1 < x+1 <= 1.5
Since x+1 is in the range 1 to 1.5, the smallest integer ≥ (x+1) is 2.
So [x+1] = 2
SUFFICIENT

Both statements independently give [x+1] = 2
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