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Why radial force doesn't work on orbit in circular motion?

Anonymous

∙ 11y ago

Updated: 5/30/2024

Radial force doesn't work on orbit in circular motion.ÊCentrifical force is created by objects going in a circular motion, where as there can be no balance of the forces.

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∙ 11y ago

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More answers

Radial force in circular motion does not work because the acceleration needed to keep an object moving in a circle is provided by the centripetal force, directed towards the center of the circle. This centripetal force maintains the object's velocity and prevents it from moving in a straight line. Therefore, no additional radial force is required for the object to stay in orbit.

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Q: Why radial force doesn't work on orbit in circular motion?

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Continue Learning about Physics

What is the relationship between radial force and angular velocity squared?

The relationship between radial force and angular velocity squared is described by the centripetal force equation, which states that the radial force required to keep an object moving in a circular path is equal to the mass of the object times the square of its angular velocity, multiplied by the radius of the circular path. This relationship shows that an increase in angular velocity will result in a corresponding increase in the radial force needed to maintain the object's circular motion.

What force is always perpendicular to the motion when in a circular motion?

The centripetal force is always perpendicular to the motion in circular motion. It acts towards the center of the circle, keeping the object moving in a circular path.

In circular motion the what force is always perpendicular to the motion?

The Centripetal Force

What is the radial force equation used to calculate the force acting on an object moving in a circular path?

The radial force equation used to calculate the force acting on an object moving in a circular path is F m v2 / r, where F is the force, m is the mass of the object, v is the velocity of the object, and r is the radius of the circular path.

What is the relationship between the normal force and the centripetal force acting on an object in circular motion?

In circular motion, the normal force is the force exerted by a surface on an object to prevent it from falling through. The centripetal force is the force that keeps an object moving in a circular path. The normal force and the centripetal force are related because the normal force provides the centripetal force needed to keep the object in circular motion.

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Related Questions

What is the relationship between radial force and angular velocity squared?

The relationship between radial force and angular velocity squared is described by the centripetal force equation, which states that the radial force required to keep an object moving in a circular path is equal to the mass of the object times the square of its angular velocity, multiplied by the radius of the circular path. This relationship shows that an increase in angular velocity will result in a corresponding increase in the radial force needed to maintain the object's circular motion.

What force is always perpendicular to the motion when in a circular motion?

The centripetal force is always perpendicular to the motion in circular motion. It acts towards the center of the circle, keeping the object moving in a circular path.

What is a force produced by a circular motion that causes something to accelerate?

Circular motion doesn't produce force. 'Centripetal force' is necessary in order to produce circular motion. Also, so-called 'centrifugal force' isn't a force at all.

What force moves in a circular motion?

Centrifical force.

In circular motion the what force is always perpendicular to the motion?

The Centripetal Force

What is the radial force equation used to calculate the force acting on an object moving in a circular path?

The radial force equation used to calculate the force acting on an object moving in a circular path is F m v2 / r, where F is the force, m is the mass of the object, v is the velocity of the object, and r is the radius of the circular path.

What is the relationship between the normal force and the centripetal force acting on an object in circular motion?

In circular motion, the normal force is the force exerted by a surface on an object to prevent it from falling through. The centripetal force is the force that keeps an object moving in a circular path. The normal force and the centripetal force are related because the normal force provides the centripetal force needed to keep the object in circular motion.

What does the force diagram of circular motion illustrate?

The force diagram of circular motion illustrates the forces acting on an object moving in a circular path, such as centripetal force and friction, that keep the object moving in a curved trajectory.

How does circular motion relate to Newtons laws?

Circular motion can be understood using Newton's laws of motion. The first law states that an object will remain in its state of motion unless acted upon by a net external force, which in the case of circular motion is the centripetal force that continuously changes the direction of the object. The second law describes how the centripetal force required for circular motion is related to the mass of the object, its velocity, and the radius of the circular path..TableName:Centripetal force formula.

What does a circular motion force diagram illustrate?

A circular motion force diagram illustrates the forces acting on an object moving in a circular path, showing the centripetal force required to keep the object moving in a curved trajectory.

What is the normal force formula in circular motion?

The normal force in circular motion is equal to the centripetal force, which is given by the formula: ( Ftextnormal fracmv2r ), where ( m ) is the mass of the object, ( v ) is the velocity, and ( r ) is the radius of the circular path.

What is the role of the normal force in circular motion?

The normal force in circular motion acts as the force that keeps an object moving in a curved path by pushing against the force of gravity and providing the necessary centripetal force.

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