Hockey

Which two forces would resultant in the highest magnitude of the hockey puck?

For example, if I take a slap shot on a hockey puck, from what I understand, the forces acting on the puck are friction, the normal force, and the puck‘s weight.

Also the question is, what is the magnitude of the force of friction acting on the hockey puck? The magnitudes of the vertical forces are equal, and there is only one horizontal force, the kinetic friction, acting in a direction opposite to the puck’s velocity. The magnitude of kinetic friction acting on the puck is 0.78 N.

Amazingly, what forces are used in hockey? As the hockey player pushes off with his rear leg, a perpendicular force F is exerted on the skate by the ice. The component of the force F that points forward (in the direction of motion) is what pushes the player forward. At the same time, his other skate is either raised or gliding on the ice.

Moreover, what force keeps a hockey puck moving? No force is required to keep the puck moving. The puck has inertia and by Newton’s 1st Law, an object moving with constant velocity will continue to move with constant velocity unless acted on by an external force.

Additionally, what’s the magnitude of force? The magnitude of the force is defined as the sum of all the forces acting on an object. Calculating magnitudes for forces is a vital measurement of physics. The ‘magnitude’ of a force is its ‘size’ or ‘strength’, in spite of the path in which it acts.

What is the net force on a hockey puck?

What is the net force acting on the puck? The puck is moving at a constant velocity, and therefore it is not accelerating. Thus, there must be no net force acting on the puck.

What equation gives the magnitude of kinetic friction?

The magnitude of kinetic friction is given as 45.0 N. Kinetic friction is related to the normal force N by f k = μ k N f k = μ k N ; thus, we can find the coefficient of kinetic friction if we can find the normal force on the skier.

What is the friction coefficient between the puck and the ice?

Assuming the coefficient of friction is about 0.1 for our puck on ice, using some basic kinematics and Newton’s handy laws, that gives a stopping distance of just over 1000 m when the puck is hit with a starting speed of 160 km/hr.

When a net force is acting on an object the object?

When there is a net force acting on an object, the object will be accelerated in the same direction as the force which will be directly proportional to the magnitude of the net force applied but inversely proportional to the mass of the object. This is nothing but the second law of motion stated by Sir Isaac Newton.

How is physics related to hockey?

Hockey tricks rely on physics The player turns sideways to the goal, winds up with the stick behind him, and then swings through the puck. The power for the shot comes from the player transferring his weight from the back legs through the body, down the arms and right through to the stick.

What happens to the kinetic energy of a hockey puck as it moves across the ice and is stopped by a hockey stick?

When an object moves, it has kinetic energy. The faster it goes, the higher its kinetic energy is. A hockey player makes the stick move faster, giving it even more kinetic energy by applying a force in addition to gravity. This energy is transferred when it hits the block.

How do you calculate the force of a hockey puck?

Impact force is the key metric of this analysis, and is calculated by equating the difference in kinetic energy to the work done on the puck by the defender. By knowing the deformation distance, the force can be easily calculated.

Why does a hockey puck moving across smooth ice move at a constant velocity?

These two forces cancel to give a net force of zero in the vertical direction. Since no external force acts in the horizontal direction, according to Newton’s first law, the hockey puck will continue to move at a constant velocity.

What is the acceleration of a hockey puck?

What is the magnitude of the resultant force?

To find the resultant force subtract the magnitude of the smaller force from the magnitude of the larger force. The direction of the resultant force is in the same direction as the larger force. A force of 5 N acts to the right, and a force of 3 N act to the left. Calculate the resultant force.

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