Its direction changes

It doesn't

It slows down

Its speeds up

it is getting faster

it is getting slower

it is changing directions

it is not accelerating if it has a constant speed

toward the center of the circle

away from the center of the circle

tangent to the circle

opposite to gravity

centripetal force

centrifugal force

United Center Force

pi force

Revolving

Rotating

At Rest

has a constant velocity

has no acceleration

has an inward acceleration

has an outward radial acceleration

$$\frac{v^2}{r}$$

$$\frac{F_{cp\ }}{m}$$

$$at^2$$

ma

The direction of the object’s velocity is constant.

The net force on the moving object is zero newtons.

The forces acting on the object are uniformly applied from all directions.

The motion occurs without the influence of the gravitational force

The motion of the object is at a constant speed.

The centripetal force is the force on an object that is directed radially outward from the center of its orbit.

The centripetal force is the force on an orbiting object that is directed along a line that is tangent to the circle.

The centripetal force is the net force acting on an orbiting object that maintains it in uniform circular motion.

The centripetal force is a fundamental force of nature.

$$F_c=\frac{mv^2}{r}$$

$$a_c=\frac{v^2}{r}$$

$$a_c=\frac{mv^2}{r}$$

$$F_c=\frac{v^2}{r}$$

divide the circumference by the time

multiply the circumference by the time

divide the acceleration by the time

multiply the mass times the acceleration

600 m/s/s

26.7 m/s/s

1.3 m/s/s

0.67 m/s/s