How does radius speed mass affect centripetal force?

Answer 1

They are the same factors affecting any other kind of force. If the centripetal force

is gravitational, then it depends on the masses of the two bodies involved and the

distance between them. If it's electrostatic, then it depends on their charges and

the distance between them. If it's the force that bends a car around a curve, then

it depends on the bank in the pavement and the coefficient of friction between the

road and the tires.

Answer 2

A force which pulls an object toward the center of a circle is called a centripetal force. How much centripetal force needs to be exerted to cause an object to move in a circle? Your experience should tell you that the amount of centripetal force that you need to exert depends on # the mass of the object you are whirling - heavier objects require more force, # how fast you are whirling it - going faster requires more force, and # the radius of the circle. The textbook says:

Answer 3

Well, you know that centripetal acceleration is velocity squared, divided by radius. And that force is mass times acceleration

ac=v2/r

F=ma

Sub the first into the second and you are left with

Fc=(mv2)/r

Answer 4

Centripetal force is the force toward the center of a curve that must be present in

order to move an object along the curved path.

Centrifugal force is the name given to the sensation we seem to feel of a force that

draws us away from the center when we move along a curved path. It is actually

imaginary; that is, it doesn't exist.

Answer 5

Centrepital force is not the same as gravity.

Centrepital force the the force exherted on a object travelling in a circular motion by whatever is holding it to the circular path to counter the object's intertia or resistance to change directions. In the example of a ball on a string, the ball at every moment wants to travel out in a line that is tangent to its current position in it's orbit. The string acts as an achor constantly overcoming the intertia and readjusting the ball's position to keep it on its orbit.

Centripetal force also varies with the object's mass and angular momentum. Whereas gravity is constant with an acceleration of -9.81 m/s2 for all objects regardless of mass.

Nice but i disagree , I think you are cutting hares so to speak. Gravity is gravity and scientists always want to divide what is plantantly obvious.Why divide a force that is prevalent in nature into little boxes. Look at nuclear physics there is no mimical forces happening there. gravity and sentrufeecal forces are the same thing your just splitting hares. Of course things must be compartmentalised in under to understand them but a prevalence to libravacation is just writing more books. I love scientist's but dont do that.

Answer 6

Higher mass means the object needs higher centripetal force

Higher mass means higher inertia so the object is more resistant to the acceleration by the centripetal force

Higher speed means the object needs higher centripetal force

Higher speed means lower friction (or air resistance) that means lower centripetal force is supplied and the object becomes more likely to move in a straight line and break the circular motion and we lose control over it. That's why we have to slow down when we take a u turn

Smaller radius means the object needs higher centripetal force

Smaller radius means a sharper turn and so the direction of the velocity is changing more frequently which means higher acceleration and that's why we need higher centripetal force

Answer 7

The relationship between mass and gravitational force evidenced is a consequence of intrinsic properties of matter and the fundamental forces of the universe. They are in direct proportion, more mass means greater total force. Newton's second law of motion indicates the product of the mass and acceleration is equal to the force. Newton's gravitational constant (G) can be used to calculate the value of the force between two objects of a known mass and separation.

Answer 8

Centripetal force is directly proportional to radius and speed, and it is inversely proportional to mass. A larger radius or higher speed will increase the centripetal force needed to keep an object moving in a circular path, while a greater mass will decrease the centripetal force required for the same motion.