To solve the equation sin(x/2) = x/4, a graphical method is recommended. By plotting the curves of y = sin(x/2) and y = x/4, the intersection points reveal the solutions for x. The solutions are found at x = 0 and approximately x = ±3.8. An alternative approach involves rearranging the equation to sin(x/2) - x/4 = 0 and identifying where the curve crosses the x-axis, confirming three crossings at these values. The analysis indicates no additional intersections beyond these points.