Draw the graph of `y= [x]+ sqrt(x-[x])`, where`[*]` denotes the greatest ineger function.

Explanation

To draw the graph of the function \( y = [x] + \sqrt{x - [x]} \), where \([x]\) denotes the greatest integer function (also known as the floor function), we will analyze the function step by step.

### Step 1: Understand the Greatest Integer Function
The greatest integer function \([x]\) gives the largest integer less than or equal to \(x\). For example:
- If \(0 \leq x < 1\), then \([x] = 0\).
- If \(1 \leq x < 2\), then \([x] = 1\).
- If \(2 \leq x < 3\), then \([x] = 2\).
- And so on.
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