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How much centripetal force is needed to keep a 60.0 person and skate board moving at 6.0 in a circle with a 10.0 m radius?
To calculate the centripetal force required to keep a 60.0 kg person and skateboard moving in a circle, we use the formula ( F_c = \frac{mv^2}{r} ), where ( m ) is the mass (60.0 kg), ( v ) is the velocity (6.0 m/s), and ( r ) is the radius (10.0 m). Plugging in the values:
[ F_c = \frac{60.0 , \text{kg} \times (6.0 , \text{m/s})^2}{10.0 , \text{m}} = \frac{60.0 , \text{kg} \times 36.0 , \text{m}^2/\text{s}^2}{10.0 , \text{m}} = 216.0 , \text{N}. ]
Therefore, a centripetal force of 216.0 N is needed.
What else can I help you with?
How can centripetal force affects a person on a playground swing?
Centripetal force is responsible for keeping a person on a swing moving in a circular path. As the swing reaches the highest point in its arc, the tension in the chains provide the centripetal force necessary to keep the person moving in a circular motion. When the swing is at its lowest point, the tension in the chains decreases as the centripetal force needed is also reduced.
A person on a merry-go-round is constantly accelerating away from the center.?
False
Which of the follwing are examples of centripetal accelerration?
A person walking in a circle A car going around a curve A bicyclist riding around a lake
Is it true that A person on a merry go round is constantly accelerating away from the center?
true:apex
Example of something that undergoes acceleration while moving at constant speed?
Any object moving in a circle (as in a centrifuge, or a planet in an orbit) is accelerating. More generally, any object that moves in a curve is accelerating (such as a car moving in a curve on the road).
Can you get motion sickness just by walking around moving head?
It would probably depend on how fast you were moving your head and how you were walking. I would think walking in a tight circle and moving your head back and forth quickly, would make a person dizzy, at least.
When a person on merry go round is constantly accelerating through the center?
As the person on the merry-go-round accelerates through the center, they will experience a centripetal force directed towards the center of the merry-go-round. This force is responsible for keeping them moving in a circular path. If the acceleration is constant, the person will feel a consistent pull towards the center as they rotate around.
Does a blindfolded person walk in circle?
only if they walk in a circle
Is A person on a merry-go-round is constantly accelerating toward the center?
That's a true statement ... but not in the way you think. "Accelerating" is NOT necessarily the same thing as "speeding up".
Does centripetal mean balanced or unbalanced?
Centripetal force acting on an orbiting object is unbalanced since the object is being accelerated.Velocity is continually changing direction if not speed. This means an orbiting object is accelerating and the direction of acceleration is toward the center. In fact, centripetal means "center seeking."A person at rest on the surface of the Earth is being acted upon by a centripetal force (toward the center of the Earth, that is, down) which is exactly equal and opposite to the spring force of the Earth's matter pushing up. Thus, in this case, the centripetal force is balanced.The previous answer (below) is generally incorrect.No,because when a body revolves round an orbit,its CENTRIPETAL force is balanced by the WEIGHT of the body!thank you!!
Is the force directed towards the center of an object's circular path?
yes. consider the example of a person on a swing. as they pass the horizontal they are travelling parallel to the ground. as they move forward something pulls them upwards, reducing their x velocity and increasing their y velocity. this change in velocity is accounted for by the tension in the chain, a force which always points towards the centre of motion, ie the swing bar.
Does a blindfolded person walk in a circle if so than why?
A person that is blindfolded will automatically walk in a circle because they don't know where there going.
