Given `f(x)` is a periodic function with period 2 and it is defined as
`" "f(x) = {{:([cos""(pix)/(2)]+1",",,0lt x lt 1), (2-x",",,1 le x lt 2):}`
Here `[*]` represents the greatest integer `le x`. If `f(0)=1`, then draw the graph of the function for `x in [-2, 2]`.

Explanation

To solve the problem step by step, we will analyze the function \( f(x) \) and plot its graph for the interval \( x \in [-2, 2] \).

### Step 1: Understand the function definition
The function \( f(x) \) is defined piecewise:
- For \( 0 < x < 1 \):
\[ f(x) = \lfloor \frac{\cos(\pi x)}{2} + 1 \rfloor \]
...