A problem of function f (x) = 2Sin π / 3x If the image f (x) = 2Sin π / 3x is shifted one unit image to the left, and then two units to the top, the image obtained is symmetric to the image y = g (x) with respect to x = 1, and G (x) is obtained

A problem of function f (x) = 2Sin π / 3x If the image f (x) = 2Sin π / 3x is shifted one unit image to the left, and then two units to the top, the image obtained is symmetric to the image y = g (x) with respect to x = 1, and G (x) is obtained

y=2sinπx/3---->y=2sinπ(x+1)/3---->y=2sinπ(x+1)/3+2
----> y=2sinπ(2-x+1)/3+2=2sin(π-πx/3)+2=2sinπx/3+2