The force required to move a 1kg object depends on the acceleration or friction involved. In general, to accelerate a 1kg object at 1 m/s^2, a force of 1 Newton is needed according to Newton's second law (F = ma). If there is friction, the force required will be greater to overcome the resistance.
In a 2-pulley system, the force required to move a 100-pound object would be halved. Therefore, the force needed would be 50 pounds. This is because the weight is distributed between the two sides of the pulley system, reducing the amount of force required to move the object.
To calculate the force required to move the 4300 kg object 5 meters, you need to know the acceleration or the frictional force acting against it. Without that information, an exact force cannot be determined.
To move a 5kg stone for 1km, you would need to overcome both the force of friction and the force required to lift the stone against gravity. The force needed would depend on the surface and incline. The total force required can be calculated using the work-energy principle.
To move a 1kg object, you need to apply a force equal to its mass multiplied by its acceleration. The force required to move a 1kg object will depend on the acceleration you want to achieve. This relationship is described by Newton's second law of motion, which states that force is equal to mass times acceleration (F=ma).
The force required to move a 1kg object depends on the acceleration or friction involved. In general, to accelerate a 1kg object at 1 m/s^2, a force of 1 Newton is needed according to Newton's second law (F = ma). If there is friction, the force required will be greater to overcome the resistance.
In a 2-pulley system, the force required to move a 100-pound object would be halved. Therefore, the force needed would be 50 pounds. This is because the weight is distributed between the two sides of the pulley system, reducing the amount of force required to move the object.
To calculate the force required to move the 4300 kg object 5 meters, you need to know the acceleration or the frictional force acting against it. Without that information, an exact force cannot be determined.
To move a 5kg stone for 1km, you would need to overcome both the force of friction and the force required to lift the stone against gravity. The force needed would depend on the surface and incline. The total force required can be calculated using the work-energy principle.
What are the dimensions of the wheels? (required to convert rpm to a speed). What gradient is the wheelchair being pushed on? Uphill/downhill, what angle?
To move a 1kg object, you need to apply a force equal to its mass multiplied by its acceleration. The force required to move a 1kg object will depend on the acceleration you want to achieve. This relationship is described by Newton's second law of motion, which states that force is equal to mass times acceleration (F=ma).
The work required to move the 5.00-kg block 7.25 m can be calculated using the formula: work = force x distance. However, since the force applied is not given, the work cannot be determined with the information provided.
The buoyant force of water will partially counteract the weight of the rock, making it feel lighter. The force required to move the rock will be less than 50 pounds, as a portion of its weight is offset by the buoyant force. The exact force needed will depend on the shape and density of the rock, and the friction between the rock and the surface it is resting on.
its a calculation of how much force is required in relation to how much force is applied by the pads on the disc.
To determine the force needed to move the object, you can use the work-energy principle - work done is equal to the force applied multiplied by the distance moved. Given that the work is 160J and the distance is 8m, the force required can be calculated as 160J / 8m = 20N. Therefore, a force of 20N would be needed to move the object 8m across the floor.
As much as 100 lbs
A cyclist needs to exert a centripetal force to move faster around a curve. The amount of force required depends on the speed of the cyclist, mass of the rider and bicycle, radius of the curve, and coefficient of friction between the tires and the road surface. A higher speed or tighter turn will require more force.