The kinetic energy of a particle moving along x-axis varies with the distance x of the particle from origin as `K=(A+x^3)/(Bx^(1//4)+C)` .Write the dimensional formula for `A^2B`

The kinetic energy K of a particle moving along x - axis varies with its position (x) as shown in figure The magnitude of force acting on particle at x = 9 mis

The kinetic energy K of a particle moving along x - axis varies with its position (x) as shown in figure The magnitude of force acting on particle at x = 9 mis

Velocity time graphs of particles A and B moving along x -axis are shown here. Both A and B start from origin:

Velocity time graphs of particles A and B moving along x -axis are shown here. Both A and B start from origin:

The kinetic energy K of a particle moving along x - axis varies its position (x) as shown in figure. The magnitude of force acting on particle at x = 9m is

The potential energy of a particle varies with distance x from a fixed origin as U = (A sqrt(x))/( x^(2) + B) , where A and B are dimensional constants , then find the dimensional formula for AB .

The potential energy of a particle varies with distance x from a fixed origin as U = (A sqrt(x))/( x^(2) + B) , where A and B are dimensional constants , then find the dimensional formula for AB .

The potential energy of a particle varies with distance x from a fixed origin as U = (A sqrt(x))/( x^(2) + B) , where A and B are dimensional constants , then find the dimensional formula for AB .