# data[].attributes.body
1) Centripetal is an object that moves towards the center.
Centripetal acceleration  is the rate of change of tangential velocity.
2) Vi as a vector is the tangent towards the circle making it perpendicular.
3) ac=(v^2)/r  3.5 times 2 is 7.0
4) Ac = circular motion and constant
At = measure of the tangential velocity, the change, and the direction
5) Tangential acceleration is there although vt is constant, it doesnt have an affect through velocity. It is centripetal acceleration
6) Centripetal force is a force that acts on a body moving in a circular path and is directed toward the center around which the body is moving
7)Centripetal acceleration is the tangential velocity You have to multiply by 2 then divided by the radius

# data[].attributes.body
1. Centripetal means moving or tending to move toward a center. Centripetal acceleration describes the rate of change of tangential velocity.
2. Vi is tangent to the circle, therefore it is perpendicular to the radius.
3. ac=(v^2)/r
2=(v^2)/3.5
v= 2.646 m/s
4. Ac is directed toward the center. Centripetal acceleration is responsible for keeping the trajectory a circle. It is perpendicular to the trajectory and hence directed along the radial direction. At is rallel to the trajectory at every point. Depending on its sign, it makes the body spin faster or slower. It is zero in uniform circular motion.
5. At is present even when vt is constant because tangential velocity is not affected by velocity.
6. Centripetal force is a force that acts on a body moving in a circular path and is directed toward the center around which the body is moving.
7.

# data[].attributes.body
7. In order to find the centripetal force, one must multiply mass x velocity^2 divided by the radius which is its tangential speed. When there is a change in the tangential velocity, it causes to have an effect on the centripetal force. The object moves at a faster rate when the velocity aka the tangential speed increases.

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1.

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4

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4)The difference between ac and (at)  is at is centripetal acceleration meaning the acceleration in circular motion, and (at) is tangential acceleration meaning rate of change in tangential velocity.
5)There is tangential acceleration even while the tangential velocity is constant due to the curvature and the motion going around the circle causing inertia.
6)The centripetal force is a force pulling and object toward the center of the circle.
7)The variables used when calculating centripetal force is (mass x velocity^2)/ radius. Their relationship to force is that if the tangential velocity is or radius is change they both will have an effect on the centripetal force.

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4)The differnce

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6. Centripetal force acts on something that’s moving in a circular path and is directed toward the center around which the body is moving.
7. In order to calculate centripetal force, you multiply the tangential speed (mass times velocity squared) and divide that by the radius of the circular path. The greater the tangential speed (velocity) the faster the object moves towards the center.

# data[].attributes.body
1. Centripetal means moving or tending to move toward a center and a centripetal acceleration is the rate of change of tangential velocity.

2. The Vi is the tangential velocity, so that means that it is also perpendicular to the radius as well.

3. The tangential velocity is the square root of 7. We get seven by multiplying 3.5 x 2.0 which equals  7 m/s. We use the equation ac= v^2/r to solve this problem which we then end up getting 2.646 m/s.

4. The difference between ac and (at) is that ac means the centripetal acceleration and (at) is the tangential acceleration.

5. There is (at) even though the vt is constant because there is a change in direction within the centripetal acceleration.

6. The centripetal force is a one that acts on an object that is moving in a circular path and is moving toward the center around.

# data[].attributes.body
1. An object that is moving in a circle that has the same angular constant speed. Director of the object is moving the faster the tangible velocity vector changes.

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5. Tangential acceleration is present even while tangential velocity is constant because velocity does not affect the equation tangential speed = centripetal acceleration multiplied by the radius of the path.
6.

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4.) Ac is Centripetal acceleration while At is tangential acceleration. Centripetal acceleration is acceleration towards the center of a circle while tangential acceleration is acceleration perpendicular to the radius of a circle.
5.)There is tangential acceleration even when tangential velocity is constant because of the curvature of the circle and the turning motion so inertia is experienced.
6.)The centripetal force is the force pulling an object towards the center of a circle.
7.)Centripetal acceleration and radius are the variables used in calculating centripetal force. Increasing the tangential acceleration increases the centripetal force. Increasing the radius would also increase the centripetal force.

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4)

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5) When you calculate 'at' there is no effect it vt, so there is still 'at' even if vt is constant.
7) Centripetal force is (MxVi^2)/r. Mass is the weight, velocity involves speed of an object, so the greater the velocity the closer it moves toward the center.

# data[].attributes.body
5)There  is at even when vt is constant because velocity does not affect tangential acceleration.
6) Centripetal force is the net force that keeps the object to move in a circular motion toward the center.
7) centripetal force= (m)(v^2/r) . The m is the mass. Mass is the weight, velocity involves speed of an object, so the greater the velocity the closer it moves toward the center.

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5)

At, tangential acceleration, changes because the direction of movement is changing.
6)

# data[].attributes.body
1) Centripetal is an object that moves towards the center.
Centripetal acceleration  is the rate of change of tangential velocity.
2) Vi as a vector is the tangent towards the circle making it perpendicular.
3) ac=(v^2)/r  3.5 times 2 is 7.0
4) Ac = circular motion and constant
At = measure of the tangential velocity, the change, and the direction
5)
6) Centripetal force is a force that acts on a body moving in a circular path and is directed toward the center around which the body is moving
7)

# data[].attributes.body
centripetal acceleration and the radius.
6) The centripetal force is the net force acting towards the center which causes the object to be more inclined towards the center.
7) Centripetal acceleration equals the tangential velocity squared divided by the radius. The tangential velocity is squared since the doubling of the speed (vt) will mean that more centripetal force is needed/ used, so centripetal acceleration increases.

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5.) Even if vt is constant, at exists  because tangential acceleration = (radius of the rotation)(angular acceleration), so velocity does not affect the tangential acceleration. The curvature affects the At.
6.) Centripetal force is the force that keeps the object travelling in a circular motion, so it doesn't fly out.
7.) Fcentripetal=(m)(v^2/r). The mass, velocity, and radius affect the centripetal force.  Since centripetal force is proportional to the square of the velocity, doubling the speed will require four times the centripetal force to keep the motion in a circle. More mass will require more force. The bigger the radius, the smaller the force.

# data[].attributes.body
1. Centripetal is an object's inclination to move toward the center. Centripetal acceleration is acceleration in a uniform motion.
2. In relation to a circle's radius , Vi is perpendicular.
3. ac = 2.0 m/2 ; radius=3.5
3.5x2 = 7
square root of 7 = 2.65 m/s
4. Ac is centripetal acceleration while At is tangential acceleration
5. At is still present when Vt is constant because At is there is a constant change in direction.
6. Centripetal force is force moving in a circular path toward the center of an object.
7. When calculating centripetal force, (mass x velocity^2)/ radius of the circle. A change in the tangential velocity or radius both have an effect on centripetal force.

# data[].attributes.body
1) Centripetal is moving towards the center. Central acceleration is the rate of change of tangential velocity.
2) Vi is perpendicular to the radius because it is tangent to the circle.
3) ac=2.0 m/2 and the radius is 3.5 m then:
ac=(v^2)/r

Velocity= Square root of 7
=2.646 m/s
4) AC is centripetal acceleration, the acceleration of an object in a circular motion. AT is tangential acceleration,  the rate of change of a tangential velocity.
5)

# data[].attributes.body
1. Centripetal means moving towards, or tending to move towards, a center. Centripetal acceleration is the acceleration of an object in uniform circular motion.

2. Vi (as a vector) in relationship to a circle and radius is the tangential velocity. Vi differs from Vf in direction but they both have the same magnitudes. Vi is subtracted from Vf to find the change in velocity.

3. If ac=2.0 m/2 and the radius is 3.5 m, the tangential velocity would equal 7 because (3.5m)(2.0) = 7

4. AC is centripetal acceleration, the acceleration of an object in uniform circular motion, while AT is tangential acceleration, defined as an acceleration due to a change in speed.

5. Tangential acceleration is present even while tangential velocity is constant because

# data[].attributes.body
1) Centripetal is moving towards the center. Central acceleration is the rate of change of tangential velocity.
2)

# data[].attributes.body
1. Centripetal is an object's inclination to move toward the center. Centripetal acceleration is acceleration in a uniform motion.
2. In relation to a circle's radius , Vi is perpendicular.
3. ac = 2.0 m/2 ; radius=3.5
3.5x2 = 7
square root of 7 = 2.65 m/s

# data[].attributes.body
1. Centripetal means inclination to move toward the center, or center-seeking. Centripetal acceleration in the rate of change of the tangential velocity.
2. Vi is perpendicular to the radius of a circle.
3. 2=(Vt)^2/(3.5)
sqrt (2*3.5) = Vt
Vt = .2.646 m/s
4. Ac is centripetal acceleration, while At is tangential acceleration.
5. There is an At even if Vt is constant if there is a change in direction.
6. Centripetal force is a force acted on an object moving in a circular path.
7. In calculating centripetal force, tangential speed and radius. An increase in tangential speed or a decrease in radius will increase the centripetal force.

# data[].attributes.body
1)Centripetal is moving toward the middle and Centripetal acceleration is rate of change in tangential velocity going toward the center.
2) Vi is tangent to a circle and is also making it perpendicular to the radius.
3)The formula used to solve this problem is ac= (V^2)/r squaring t and getting 2.646

# data[].attributes.body
1) Centripetal mean moving towards the center, and centripetal acceleration is the rate of change  of tangential velocity.
2)

# data[].attributes.body
1) Centripetal means more inclined to move towards the center while centripetal acceleration describes the rate of change of tangential velocity.

2) The initial velocity as a vector is a vector that is tangent to the circle. This means that this vector is perpendicular to the radius with a slope that is opposite reciprocal of the tangent line. It is not perpendicular to all the radi of the circle since that is impossible.

3) The tangential velocity is the square root of the ac (centripetal acceleration) multiplied by the radius. So, the tangential velocity should be 2.646 m/s. But idk I could be wrong.
4) Angular acceleration of the is the rate of change of angular velocity of an object. On the other hand, centripetal acceleration is the rate of change of the tangential velocity.
5) Tangential acceleration exists even if vt is constant since in this case tangential acceleration is not affected by velocity but rather is

# data[].attributes.body
1) Centripetal means moving towards the center. Centripetal acceleration is the rate of change of tangential velocity.
2) Vi is tangent to the circle, so it's perpendicular.
3) The formula is ac=(v^2)/r so using that the  tangential velocity would be 2.65 because that's the square root of 7.
4)'Ac' is when an object moves in a circular motion and is constant 'at' is a measure of how a tangential velocity changes and uses direction.
5)
6) Centripetal force is a force that acts on the body and is directed toward the center of it.
7)

# data[].attributes.body
1) Centripetal means the  incline  to move towards the center while centripetal acceleration describes the rate of change of tangential velocity.
2)Vi is the tangent to the circle making it  perpendicular to the radius.
3) using ac=(v^2)/r
you get the velocity  to be the square root of 7 which is 2.646 m/s.
4)  Ac is the circular motion of an object when its constant. It's the rate of change of tangential velocity. "At" is the direction that its perpendicular to the circle.
5)

# data[].attributes.body
1.) Centripetal means moving towards the center and centripetal acceleration describes the change in velocity of an object that exhibits centripetal motion.
2.) Vi is the tangential velocity and as a vector, it is perpendicular to the radius.
3.) square root of 7m/s because ac=(v^2)/r
4.) Ac is the acceleration of an object traveling in a circle and At is the instantaneous velocity and describes the change in tangential velocity.
5.)

# data[].attributes.body
1.) Centripetal means tending to move toward a center.    Centripetal acceleration is the acceleration of an object moving in uniform circular motion.
2.)Vi is perpendicular to the radius because Vi is tangent to the circle.
3.) Tangential Velocity= (Centripetal acceleration)*(radius)

# data[].attributes.body
1.Centripetal meaning moving toward the center. Centripetal acceleration is acceleration in a uniform circular motion.
2. Vi(as a vector) is tangent to the circle and perpendicular to the radius.
3. Tangential velocity is solved with the equation v=w(angular velocity)*radius. So (3.5m)(2m/s)= 7m/s.
4. Tangential velocity is the velocity that is tangential to the circular movement and it changes at the direction changes. It does not keep the object moving thereas the centripetal acceleration makes sure the object continues to move in a circle.
5. Tangential acceleration changes because the direction of movement constantly changes. However tangential velocity remains constant. Having said that, tangential acceleration exists to keep the object from falling out of the air or ceasing the circular movement.
6. Centripetal force is the movement that keeps object moving in a circle and is directed towards the middle of that circle.
7. Centripetal force =(m)velocity^2/ radius. Centripetal force is a net force and the movement will be the direction of the extra force. Velocity is squared then divided by the distance from the center to the edge of the circle. That represents a distance which is then multiplied by the mass. The bigger the mass, the less centripetal force is required.

# data[].attributes.body
1. Centripetal means moving or tending to move toward the center. Centripetal acceleration is the rate of change of tangential velocity.
2. Vector is tangent to the circle and it is thus perpendicular to the radius.
3. Tangential velocity is 7 because 3.5 x 2=7.0.
4. The difference between centripetal acceleration and tangential acceleration is that tangential acceleration is the direction that is perpendicular to the circle. It is also a measure of how the tangential velocity of a point at a certain radius changes with time. Centripetal acceleration is the rate of change of tangential velocity.
5. at is the perpendicular direction and the speed (vt) does not influence it. Also at changes but vt remains constant so there is no correlation.
6. Centripetal force is a force moving in a circular path towards the center.
7. Centripetal force is mass times velocity squared divided by radius. Mass is the weight of the object and thus greater the object's mass the smaller the centripetal force. Velocity involves the speed of the object and the greater the velocity the closer it moves towards the center. It's easier for the object to move towards the center when there's a smaller radius.