When a particle with uniform acceleration passes through three points a, B and C continuously, it is known that ab = BC, and the average velocity of the particle in AB section is 3M/ When a particle moving in a straight line with uniform acceleration passes through three points a, B and C continuously, it is known that ab = BC, and the average velocity of the particle in AB section is 3m / s, and the average velocity in BC section is 6m / s, then the velocity of the particle in B is ()

When a particle with uniform acceleration passes through three points a, B and C continuously, it is known that ab = BC, and the average velocity of the particle in AB section is 3M/ When a particle moving in a straight line with uniform acceleration passes through three points a, B and C continuously, it is known that ab = BC, and the average velocity of the particle in AB section is 3m / s, and the average velocity in BC section is 6m / s, then the velocity of the particle in B is ()

Let the instantaneous velocity of point B be VB. Because the displacement is the same, the velocity BC is twice that of AB, so the AB time is twice that of BC. According to the equation that the average velocity is equal to the velocity at the midpoint [(3 + VB) / 2 + 6] / 2 = VB, VB = 5m / S is solved