Make a problem involving centripetal force (question, diagram, given, solutions, and final answer). The photo given is just an example. Make sure it is unique. Thank you
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- Examine the forces acting on a race car on a banked curve. A view of the car as it goes around a banked curve is drawn below. Draw a FBD of the car as it speeds around the banked surface. Don't forget the net or centripetal force in this situation must be towards the center of the circular horizontal path which in this diagram is to the left. If the car was stationary the frictional force would act up the incline to stop the car from sliding down the track. However, in this situation assume that the car is moving with sufficient speed that the frictional force is acting down the track. а. What forces, or components of forces, act towards the center of circular motion and stop the car from sliding up and off the track? Draw the horizontal components of those forces. b. Figure 7-17 4.After eating all your candy, you ride the Silly Silo, which sounds like an awful idea. The Silly Silo is a ride that used to be at Adventure Land. Watch the video at this link to see how it works. Notice that the floor drops out and everyone stays stuck to the wall. Imagine that the Silly Silo has a diameter of 5.5 m and it spins with a tangential velocity of 6.1 m/s. - What is the centripetal acceleration of a person stuck against the wall? - What is the minimum coefficient of friction that allows everyone to stick to the wall (and not slide up or down) during the ride.1. A car maintains a constant speed v as it traverses the hill and valley shown. Both the hill and valley have a radius of curvature R. How do the normal forces acting on (a) the car at A, B, and C compare? (Which is largest? Smallest?) Explain. (b) Where would the driver feel heaviest? Lightest? Explain. How fast can the car go without losing contact with the road at A? (c)
- Please asapThe centripetal force of an object of mass is given by F(r)=mv^2 / r, where v is the speed of rotation and r is the distance from the center of rotation. Need help in explaing what concepts are being used and why it is important. Thank you Answer the following: Draw a graph or figure to represent this situation. Describe how the concepts from this module can be applied in this case. Find the rate of change of centripetal force with respect to the distance from the center of rotation. Provide another example of a scenario that involves the same concept.Need help solving the number of force in plane, centripetal force and if all forces are balanced.
- A child sitting 1.90 m from the center of a merry-go-round moves with a speed of 2.15 m/s - Calculate the centripetal acceleration of the child. - Calculate the net horizontal force exerted on the child. (mass = 34.5 kg)A ferris wheel has aradius of 12 m turns so that the riders experience a constant speed of 3.2 m/s. What is the centripetal force on a rider with a mass of 68 kg? Express your answer in N.Need help checking practice problems, image included. Thanks!
- Children of mass 54 kg ride on a Ferris wheel as shown in Figure. Children move in a vertical circle of radius 14.5 m at a constant speed of 2.85 m/sec. = 0.56 m/sec² a) What is the centripetal acceleration each of the children? Answer: ac b) What is the normal force from the chair when a child is at the Top of the circle, as shown in the Figure? Draw a Free-Body Diagram for this situation in the figure below. Answer: NTop = 499.0 N c) What is the normal force from the chair when a child is at the Bottom of the circle, as shown in the Figure? Draw a Free-Body Diagram for this situation in the figure below. Answer: N Bottom = 559.4 N Top 7 Bottom RA jet pilot takes his aircraft in a vertical loop , if the jet is moving at a speed of 1140 km/m , at the lowest point of the loop , determine the minimum radius (r) of the circle , so that the centripetal acceleration at the lowest point doesn't exceed 6.4 g's please pay attention , previously you sent the answer , but that was not correct , that's why i am sending againCentripetal Force: I'm trying to understand the forces at work in centripital force, i understand that if an object is moving in a circle then their must be a net inward acceleration. So if centripetal force is what is pushing in on the object toward the center of the circle, then what is pushing outward to counteract this force and hold the object in its rotation? Like a tenis ball on a string, if i swing it and it gain an inward force, then as it swings under that logic it would approach my hand. What is pushing it out?