Describe the transformation of f(x) = sin x to g(x) = sin (x + 5).O A. Ax) is shifted į units up.B. f(x) is shifted units down.C. f(x) is shifted units to the left.O D. f(x) is shifted units to the right.

As you can see the red graph depicts sin x while the blue depicts sin (x+(pi/3))
The effect of the pi/3 to the original function is to simply shift the graph leftwards.
The usual f(x) = sin x graph is a periodic function graph that oscillates between 1 and -1. That's the red graph.
[tex]\begin{gathered} On\text{ the red graph, at x = 0, f(x) = sin x is 0}.\text{ That's the function f(x)=sin x} \\ \text{However, on the blue graph, at x=0, f(x) = sin (0+}\frac{\pi}{3}\text{) = sin }\frac{\pi}{3}\text{ which is greater than zero} \\ \text{causing the left shift.} \end{gathered}[/tex]