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How do simple machines affect force distance through force applied and direction?
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How does the distance through which force is applied affect work?
The definition of work is 'the distance through which the force is applied, times the net force'. So their is a linear relationship between work and distance.
A force of 30N exerted over a distance of 3M does how much work?
In this case, you simply multiply the force times the distance. This assumes the 15 Newtons are applied exactly in the direction of the movement; otherwise, you take the component in that direction. Result is in Newton-meter, also called Joule.In this case, you simply multiply the force times the distance. This assumes the 15 Newtons are applied exactly in the direction of the movement; otherwise, you take the component in that direction. Result is in Newton-meter, also called Joule.In this case, you simply multiply the force times the distance. This assumes the 15 Newtons are applied exactly in the direction of the movement; otherwise, you take the component in that direction. Result is in Newton-meter, also called Joule.In this case, you simply multiply the force times the distance. This assumes the 15 Newtons are applied exactly in the direction of the movement; otherwise, you take the component in that direction. Result is in Newton-meter, also called Joule.
What is the definition of work done?
Physics definition of work: (force applied ) multiplied by (distance through which the force acts).
How much work is done by a force 10N IN moving an object through a distance 1m in direction of force?
Simply multiply force x distance. This assumes that the force is in the same direction as the movement.
Work is the product of force and an object's what?
Yes. A force acting on a body in the direction of its motion does work. The formula for work is W = F x d, where force(F) is in Newtons, distance(d) is in meters, and work(W) is in Newton*meters(N*m), or Joules(J). (1N*m = 1J) A force acting on a body in the opposite direction to its motion does "negative work". It causes the moving body to slow down, the moving body loses kinetic energy, and that energy is absorbed by the source of the force. Mathematically, the force and the distance it moves through have opposite directions, so the product of (force) x (distance) is a negative number: negative work.
How does the distance through which force is applied affect work?
The definition of work is 'the distance through which the force is applied, times the net force'. So their is a linear relationship between work and distance.
How do gear wheels help make work easier using force?
Machines are used to supply energy to something. Energy supplied = Force x Distance moved in the direction of the force. Gear wheels usually have different numbers of teeth, so if they are arranged so that the force applied moves through a greater distance than the force being overcome (the load), then the applied force will be less than the load. For example, if force is applied to gear A with 10 teeth causes gear B with 100 teeth to move, then the applied torque will be 10 times less than the load torque.
A force of 30N exerted over a distance of 3M does how much work?
In this case, you simply multiply the force times the distance. This assumes the 15 Newtons are applied exactly in the direction of the movement; otherwise, you take the component in that direction. Result is in Newton-meter, also called Joule.In this case, you simply multiply the force times the distance. This assumes the 15 Newtons are applied exactly in the direction of the movement; otherwise, you take the component in that direction. Result is in Newton-meter, also called Joule.In this case, you simply multiply the force times the distance. This assumes the 15 Newtons are applied exactly in the direction of the movement; otherwise, you take the component in that direction. Result is in Newton-meter, also called Joule.In this case, you simply multiply the force times the distance. This assumes the 15 Newtons are applied exactly in the direction of the movement; otherwise, you take the component in that direction. Result is in Newton-meter, also called Joule.
What is line of actions?
The line of action of a force F expresses the geometry of how F is applied. It is the line through the point at which F is applied and along the direction in which F is applied.
What is a line of action?
The line of action of a force F expresses the geometry of how F is applied. It is the line through the point at which F is applied and along the direction in which F is applied.
What is the wave which propagates through an electrically conducting fluid in the direction of am applied magnetic field?
Alfven wave
Blood in veins is kept flowing in one direction by the presence of?
Valves, allown blood through in one direction when the pressure builds up but close when pressure is applied in the opposite direction.
What is the definition of work done?
Physics definition of work: (force applied ) multiplied by (distance through which the force acts).
How much work is done by a force 10N IN moving an object through a distance 1m in direction of force?
Simply multiply force x distance. This assumes that the force is in the same direction as the movement.
What is the wave which prpogates through an electrically conducting fluid in the direction of an applied magnetic field?
Alfven wave. You'd have had an answer sooner without the typo!
How is force useful?
Since we know by conservation of energy that no machine can output more energy than was put into it, the ideal case is represented by a machine in which the output energy is equal to the input energy. For simple geometries in which the forces are in the direction of the motion, we can characterize the ideal machine in terms of the work done as follows: Ideal Machine: Energy input = Energy outputWork input = Fedinput = Frdoutput = Work output From this perspective it becomes evident that a simple machine may multiply force. That is, a small input force can accomplish a task requiring a large output force. But the constraint is that the small input force must be exerted through a larger distance so that the work input is equal to the work output. You are trading a small force acting through a large distance for a large force acting through a small distance. This is the nature of all the simple machines above as they are shown. Of course it is also possible to trade a large input force through a small distance for a small output force acting through a large distance. This is also useful if what you want to achieve is a higher velocity. Many machines operate in this way. The expressions for the ideal mechanical advantages of these simple machines were obtained by determining what forces are required to produce equilibrium, since to move the machine in the desired direction you must first produce equilibrium and then add to the input force to cause motion. Both forceequilibrium and torque equilibrium are applied.
How is input force used?
Since we know by conservation of energy that no machine can output more energy than was put into it, the ideal case is represented by a machine in which the output energy is equal to the input energy. For simple geometries in which the forces are in the direction of the motion, we can characterize the ideal machine in terms of the work done as follows: Ideal Machine: Energy input = Energy outputWork input = Fedinput = Frdoutput = Work output From this perspective it becomes evident that a simple machine may multiply force. That is, a small input force can accomplish a task requiring a large output force. But the constraint is that the small input force must be exerted through a larger distance so that the work input is equal to the work output. You are trading a small force acting through a large distance for a large force acting through a small distance. This is the nature of all the simple machines above as they are shown. Of course it is also possible to trade a large input force through a small distance for a small output force acting through a large distance. This is also useful if what you want to achieve is a higher velocity. Many machines operate in this way. The expressions for the ideal mechanical advantages of these simple machines were obtained by determining what forces are required to produce equilibrium, since to move the machine in the desired direction you must first produce equilibrium and then add to the input force to cause motion. Both forceequilibrium and torque equilibrium are applied.
