Here is the graph of the function $f(x) = \sin{|2x - 1|} + 1$. As you can see, the graph is periodic due to the sine function, and it shifts vertically by 1 unit because of the $+1$ term. The absolute value inside the sine function introduces symmetry around $x = 0.5$, creating unique variations in the oscillations.

Would you like any further details or have questions about this graph?

Here are 5 related questions:

1. What is the period of the function $\sin{|2x - 1|} + 1$?
2. How does the graph of $\sin|x|$ compare to $\sin{|2x - 1|} + 1$?
3. What happens if we replace $\sin$ with $\cos$ in the function?
4. How would the graph change if we modified the constant 1 outside the sine function?
5. Can you find the maximum and minimum values of $\sin{|2x - 1|} + 1$?

Tip: The absolute value inside the sine function reflects portions of the graph, impacting symmetry and behavior of the function.