The formula for calculating the work done by a constant force is: Work Force x Distance x cos(), where is the angle between the force and the direction of motion.
The formula for calculating the work done by friction is: Work Force of friction x Distance.
The simplest formula is: work = force x distance. This formula applies when the force is constant, and force and movement are in the same direction. Otherwise, the dot product should be used. This still assumes that the force is constant. If it isn't, an integral is used.It will be nice to use this in common. Work = Force vector . displacement vectorSO W = F s cos@Here @ is the angle between the force and displacement
The formula for calculating the work done by a spring is W 0.5 k (x2), where W is the work done, k is the spring constant, and x is the displacement from the equilibrium position.
The formula for calculating work done when a force is applied in the direction of motion is W F d cos(), where W is the work done, F is the force applied, d is the displacement, and is the angle between the force and the direction of motion.
When distance is kept constant but the force changes, the work done will depend on the magnitude and direction of the force applied. If the force increases, more work is done, and if the force decreases, less work is done. The relationship between force and work done is directly proportional when distance is constant.
The formula for calculating the work done by friction is: Work Force of friction x Distance.
The simplest formula is: work = force x distance. This formula applies when the force is constant, and force and movement are in the same direction. Otherwise, the dot product should be used. This still assumes that the force is constant. If it isn't, an integral is used.It will be nice to use this in common. Work = Force vector . displacement vectorSO W = F s cos@Here @ is the angle between the force and displacement
The formula for calculating the work done by a spring is W 0.5 k (x2), where W is the work done, k is the spring constant, and x is the displacement from the equilibrium position.
The formula for calculating work done when a force is applied in the direction of motion is W F d cos(), where W is the work done, F is the force applied, d is the displacement, and is the angle between the force and the direction of motion.
According to the formula of work, W=F.d , i.e. Work=Force acting on an object . Displacement of object under the influence of force Therefore, the value of displacement covered by an object under action of the acting force is very important in calculating work done on an object.
According to the formula of work, W=F.d , i.e. Work=Force acting on an object . Displacement of object under the influence of force Therefore, the value of displacement covered by an object under action of the acting force is very important in calculating work done on an object.
You measure the gravitational force between two objects - this can be done with a Cavendish balance. Then you plug in the numbers (masses, and force) into the universal formula for gravitation.
total liters /total km done
When distance is kept constant but the force changes, the work done will depend on the magnitude and direction of the force applied. If the force increases, more work is done, and if the force decreases, less work is done. The relationship between force and work done is directly proportional when distance is constant.
The formula for calculating the work done by an ideal gas in a thermodynamic process is: Work -PV where: Work is the work done by the gas, P is the pressure of the gas, and V is the change in volume of the gas.
Work is done when a force is used to displace an object in the direction of the force. This creates a transfer of energy to the object, resulting in work being done on the object. The formula for work is W = F * d * cos(theta), where F is the force applied, d is the displacement, and theta is the angle between the force and the displacement.
When a force moves objects over a rough horizontal surface at a constant velocity, the work done against friction must be equal to the work done by the applied force to maintain the constant velocity. This is because the force of friction opposes the motion of the object, so the work done by the applied force must overcome the work done by friction to keep the object moving at a constant speed.