To do this, multiply the acceleration by the mass that the rope is pulling. For T₂, its free-body diagram shows us it is only responsible for the mass of m₂; we can say that T₂ = a × m₂. With that said, T₂ = (2.4 m/s²) × (2 kg) = 4.8 N. On the other hand, T₁ is the tension force that pulls both the weight of m₁ and m₂.
Work done in lifting a body = Weight of body × Vertical distance W = mg × h = mgh Power of Kapil P k = F k. v k = 25 × 3 = 75 W So, Avinash is more powerful than Kapil. Calculate the work done in lifting 200 kg of a mass through a vertical distance of 6 m. Assume g = 10 m/s 2. Solution:
The net work is the sum of the work by nonconservative forces plus the work by conservative forces. That is, W net = W nc + W c, 7.55. so that. W nc + W c = Δ KE, 7.56. where W nc is the total work done by all nonconservative forces and W c is the total work done by all conservative forces.
The diagram below shows a 255 kg I-beam being lowered. Show all angles in your work. Two ropes are used to lower the beam over a distance of Sm. Calculate how much work is done by T1. Calculate how much work is done by T2. Calculate how much work is done by the weight, W. T1 = 30°. The diagram below shows a 255 kg I-beam being lowered.
The coefficient of friction between the surface of the block is 0.25. The friction force acting on the block is : A. 15 N downwards. B. 25 N upwards. C. 20 N downwards. D. 20 N upwards. Open in App. A block of mass 0.1 kg is held at rest against a wall applying a horizontal force of 5 N on the block.
The following table lists the conversion factors for various unit types to convert the measurement into Newton (N). Multiply the force by the conversion factor to get that force expressed in Newtons, and divide Newtons by that factor to convert Newtons into that alternate unit of force. Unit. Symbol. Newton Conversion Factor. dyne. dyn. 0.00001.
How much total work has been done on the block aft; A 5.0 kg box slides 8.0 m down a ramp, inclined at 40 degrees from the horizontal. If the box slides at constant velocity, find the work done by gravity. A 4.00-kg box of fruit slides 8.0 m down a ramp, inclined at 30.0 degrees from the horizontal.
Calculate the work done when: (i) A 5kg weight is lifted 10m vertically. (g = 9.8m/s 2) (ii) A car is moved on a rough road through 30m against a frictional resistance of 75N.
How much work is done by the force ; To push a 25-kg crate up a 27 ? incline, a worker exerts a force of 120 N, parallel to the incline. As the crate slides 3.6 m, how much work is done on the crate by (a) the worker, (b) the force of g; Calculate the work done by the force of gravity on the stone when it strikes the ground.
15. A .50-kg object moves in a horizontal circular track with a radius of 2.5 m. An external force of 3.0 N, always tangent to the track, causes the object to speed up as it goes around. The work done by the external force as the mass makes one revolution is: A) 7.5 J B) 24 J C) 47 J D) 94 J E) 120 J
Terms in this set (45) C. (Kinetic energy is needed to start AND stop something!) Kinetic Energy can be measured in terms of: a) work done on an object to put into motion. b) work done on an object to put it to rest. c) both a and b. d) none of the above. Watt.
Calculate the force required to move our weight upward by multiplying (10 kg) x (9.8 m/s 2) = 98 kg m/s 2 = 98 Newtons (N). Kinetic energy is equivalent to the amount of work done to accelerate a stationary object to a certain speed. Once it has reached that speed, the object retains that amount of kinetic energy until that energy
NiGR.