Note that, the slope of the curve at any point is just the velocity at that point. So, from B to C, the slope approaches 0, indicating that the velocity (in the positive direction) is decreasing (but not yet = 0). And at C, the velocity = 0 (since the slope = 0 at that point). And from C to D, the velocity begins to increase again (in the negative direction) because the slope of the curve gets ever steeper between these two points. And note that, from D to E, the velocity slows again because the slope is aproaching 0.
Velocity is the slope of the curve of x against t. Between A and B the slope (hence the velocity) is increasing.
Between B and C the slope (hence the velocity) is decreasing (the velocity is still positive, but getting smaller).
Note that, the slope of the curve at any point is just the velocity at that point. So, from B to C, the slope approaches 0, indicating that the velocity (in the positive direction) is decreasing (but not yet = 0). And at C, the velocity = 0 (since the slope = 0 at that point). And from C to D, the velocity begins to increase again (in the negative direction) because the slope of the curve gets ever steeper between these two points. And note that, from D to E, the velocity slows again because the slope is aproaching 0.