Text Solution have same velocity at any instanthave different accelerationexperience forces of same magnitudeundergo a change in their inertia Answer : A Solution : Two object of different masses falling freely near the surface of moon will have same velocities at any instant. This is because for both,`u=0,a=g,v=u+at=0+g t=g t=`same for both.
warning Report Error Page 2
warning Report Error Page 3
warning Report Error Page 4
warning Report Error Page 5
warning Report Error Page 6
warning Report Error Page 7
warning Report Error Page 8
warning Report Error Page 9
warning Report Error Page 10
warning Report Error Page 11
warning Report Error Page 12
warning Report Error Page 13
warning Report Error Page 14
warning Report Error Page 15
warning Report Error Page 16
warning Report Error Page 17
warning Report Error Page 18
warning Report Error Page 19
warning Report Error Page 20
warning Report Error Page 21
warning Report Error Page 22
warning Report Error Page 23
warning Report Error Page 24
warning Report Error Page 25Answer: From second equation of motion, [for I object u=0] So, where, h = Displacement, u = Initial velocity, t = Time and g = Acceleration due to gravity i.e., Time taken by first object of mass, [for II object u=0] Similarly, time taken by object of mass (i) Acceleration due to gravity is independent of mass of falling body. So, the ratio remains the same. (ii) If bodies are hollow, then also ratio remains the same i.e., Page 26Answer: (i) Buoyant force, (where, = Density of water, V = Volume of water displaced by the body) Buoyant force depends upon volume and density, since, saturated salt solution have higher density than the water. So, in saturated solution, cube will experience a greater buoyant force. If each side of the cube is reduced to 4 cm, then the volume of cube become less. As buoyant force is directly proportional to the volume. So, buoyant force will be less than as compared to the first case for water. (ii) The magnitude of the buoyant force given by where V = Volume of body immersed in water or volume of water displaced, = Density of liquid. [ Given, mass of a ball = 4 kg, density] Volume of solid Buoyancy, |