Question

classical Mechanics problem: Suppose some particle of mass m is confined to move, without friction, in...

classical Mechanics problem:

Suppose some particle of mass m is confined to move, without friction, in a vertical plane, with axes x horizontal and y vertically up. The plane is forced to rotate with angular velocity of magnitude Ω about the y axis. Find the equation of motion for x and y, solve them, and describe the possible motions. This is not meant to be a lagrangian problem.

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
a particle of mass m is constrained to move under gravity without friction in side of...
a particle of mass m is constrained to move under gravity without friction in side of paraboloid of revolution whose axis is vertical. find the one dimentional problem equivalent to its motion. what is the condition on particle;s initial velsity to produce circular motion? find the period of small oscilations about this circular motion.
URGENT (need within 1.5 hour) A particle of mass M is confined to move in the...
URGENT (need within 1.5 hour) A particle of mass M is confined to move in the x-y plane, and is subjected to the following potential V(x,y) = 1⁄2 k1 x2 + 1⁄2 k2 y2 where k1 and k2 are the spring constants restricting the motion, and k1 << k2. (a) Write down the Schrodinger equation for the particle, and show the steps to solve the equation, assuming the solution of the one-dimensional Harmonic oscillator is known. (b) Write down the...
Goldstein Classical Mechanics, 3rd Edition. Chapter 6; exercise 3 Question: A bead of mass m is...
Goldstein Classical Mechanics, 3rd Edition. Chapter 6; exercise 3 Question: A bead of mass m is constrained to move on a hoop of radius R.The hoop rotates with constant angular velocity small omega around a diameter of the hoop,which is a vertical axis (line along which gravity acts). (a) set up the Lagrangian and obtain the equations of motion of the bead. (b) Find the critical angular velocity large/capital omega below which the bottom of the hoop provides a stable...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT