According to the guidelines, you need to make an effort:TheDispStud said:Homework Statement:: Let's consider the motion with energy E of a one-dimensional mechanical system whose potential satisfies : V(x)=V(-x) lim(x→ + ∞) V(x)/x^2= + ∞
Relevant Equations:: Determine the limit for E → + ∞ of this motion
I have no idea about a possible solution, please help me :)
lim of which function? for any motion E=constTheDispStud said:Determine the limit for E → + ∞ of this motion
A mechanical system 1D is a simplified model used to study the motion of a single object in one dimension. It takes into account the forces acting on the object and how they affect its position, velocity, and acceleration.
The basic components of a mechanical system 1D include a single object, forces acting on the object, and a reference frame to measure the object's motion.
To solve problems involving mechanical system 1D, you need to apply Newton's laws of motion, which state that the sum of all forces acting on an object is equal to its mass multiplied by its acceleration. You also need to use kinematic equations to describe the object's motion.
Some real-life examples of mechanical system 1D include a ball rolling down a ramp, a car accelerating on a straight road, and a pendulum swinging back and forth.
To improve your understanding of mechanical system 1D, you can practice solving problems and working through examples. You can also read textbooks or watch online tutorials to learn more about the principles and applications of this system.