ing what you know about uniform circular motion and Newton's 2nd Law, explain why curved roads (roads that have a sharp turn) are banked (on an angle). please explain it properly, so I can understand it
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Using what you know about uniform circular motion and Newton's 2nd Law, explain why curved roads (roads that have a sharp turn) are banked (on an angle).
please explain it properly, so I can understand it
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- 23. Consider the following diagram of a red car turning a corner (traveling counter-clockwise): a. Draw the centripetal acceleration and velocity vectors to demonstrate the motion of the car. 10 m b. If the car has a weight of 17,000N and is traveling with a speed of 15 m/s, what centripetal force does it experience? How many "g's" is this car experiencing during this turn? (compare the centripetal acceleration to gravity on Earth, 9.8 m/s^2) 66 с.Hello, I need help solving for the missing data for Table 6.2 with explanations. I provided the equations I am working with. Please and thank you.Learning Goal: To find some of the parameters characterizing an object moving in a circular orbit. The motivation for Isaac Newton to discover his laws of motion was to explain the properties of planetary orbits that were observed by Tycho Brahe and analyzed by Johannes Kepler. A good starting point for understanding this (as well as the speed of the space shuttle and the height of geostationary satellites) is the simplest orbit: a circular one. This problem concerns the properties of circular orbits for a satellite orbiting a planet of mass M. For all parts of this problem, where appropriate, use G for the universal gravitational constant. Part A Find the orbital speed v of a satellite in a circular orbit of radius R around a planet of mass M. Express the orbital speed in terms of G, M, and R. ► View Available Hint(s) V = Submit Part B K = Find the kinetic energy K of a satellite with mass m in a circular orbit of radius R around a planet of mass M. Express your answer in terms of m,…
- 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.On aircraft carriers, catapults are used to accelerate jet aircraft to flight speeds in a short distance. One such catapult takes a 17,600-kg jet from 0 to 67 m/s in 2.8 s. (Assume the catapult acts in the positive horizontal direction. Indicate the direction with the sign of your answer where appropriate.) (a) What is the acceleration of the jet in m/s2? 23.92 m/s? What is the acceleration of the jet in g's? g (b) How far does the jet travel while it is accelerating? (c) How large is the force that the catapult must exert on the jet? NPlease help me with question 2
- A 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?How do we know that the sum of the forces exerted on an object moving in a circle at constant speed points toward the center of the circle? Why is it true that when an object is moving in a circle at constant speed, its acceleration at any point is perpendicular to its instantaneous velocity?
- Learning Goal: To find some of the parameters characterizing an object moving in a circular orbit. The motivation for Isaac Newton to discover his laws of motion was to explain the properties of planetary orbits that were observed by Tycho Brahe and analyzed by Johannes Kepler. A good starting point for understanding this (as well as the speed of the space shuttle and the height of geostationary satellites) is the simplest orbit: a circular one. This problem concerns the properties of circular orbits for a satellite orbiting a planet of mass M. For all parts of this problem, where appropriate, use G for the universal gravitational constant. The potential energy U of an object of mass m that is separated by a distance R from an object of mass M is given by U=-G Mm R What is the kinetic energy K of the satellite? Express your answer in terms of the potential energy U. K = Submit Part D T = Find the satellite's orbital period T. Express your answer in terms of G, M, R, and T. ► View…While coasting on your bike, you make a 90 degrees turn by traveling along a quarter-circle arc. Did you accelerate while you turned? If so, in which direction did you accelerate?A 1000 kg race car is traveling at 60 m/s around a curved section of track that has a radius of 300 m. a) what is the cars centripetal acceleration? b)