Question

A particle of mass m moves about a circle of radius R from the origin center,...

A particle of mass m moves about a circle of radius R from the origin center, under the action of an attractive force from the coordinate point P (–R, 0) and inversely proportional to the square of the distance.
Determine the work carried out by said force when the point is transferred from A (R, 0) to B (0, R).

Homework Answers

Answer #1

wif u have any doubt u can ask me in comment box ...hope u like it

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 moves in a circle of radius R at a constant speed...
A particle of mass m moves in a circle of radius R at a constant speed v as shown in the figure. The motion begins at point Q at time t = 0. Determine the angular momentum of the particle about the axis perpendicular to the page through point P as a function of time.
A particle moves on a circle of radius 5 cm, centered at the origin, in the...
A particle moves on a circle of radius 5 cm, centered at the origin, in the ??-plane (? and ? measured in cen- timeters). It starts at the point (10,0) and moves counter- clockwise, going once around the circle in 8 seconds. (a) Writeaparameterizationfortheparticle’smotion. (b) What is the particle’s speed? Give units.
A satellite is in a circular orbit of radius R about a planet of mass M....
A satellite is in a circular orbit of radius R about a planet of mass M. A) The kinetic energy of the satellite in its orbit is: (more than one answer may be correct) 1. Directly proportional to R 2. Inversely proportional to R 3. Inversely proportional to M B) The angular momentum of the satellite in its orbit is: (more than one answer may be correct) 1. directly proportional to R 2. directly proportional to the square root of...
A particle of mass, m, in an isolated environment moves along a line with speed v...
A particle of mass, m, in an isolated environment moves along a line with speed v whilst experiencing a force proportional to its distance from the origin. a) Determine the Langrangian of the system b) Determine the Hamiltonian of the system c) Write down Hamilton’s equations of motion for the particle d) Show that the particle executes simple harmonic motion
1.    A point is chosen at random in the interior of a circle of radius R....
1.    A point is chosen at random in the interior of a circle of radius R. The probability that the point falls inside a given region situated in the interior of the circle is proportional to the area of this region. Find the probability that: a)    The point occurs at a distance less than r (r>R) from the center b)    The smaller angle between a given direction and the line joining the point to the center does not exceed α.
Consider a vertical plane in a constant gravitational field. Let the origin of a coordinate system...
Consider a vertical plane in a constant gravitational field. Let the origin of a coordinate system be located at some point in this plane. A particle of mass m moves in the vertical plane under the influence of gravity and under the influence of an additional force f=-Ara-1 directed toward the origin (r is the distance from the origin and A and a are constants). Choose appropriate generalized coordinates and find the Lagrangian equations of motion.
Three identical stars of mass (m) rotate in a perfect circle of radius (r) about their...
Three identical stars of mass (m) rotate in a perfect circle of radius (r) about their center of mass. If they are equally spaced out along this circle, such that the stars form an equilateral triangle, what is the period of their rotation (T)?
A particle moves in a circle of radius r=1 m, with a constant speed of v=0.5m/s....
A particle moves in a circle of radius r=1 m, with a constant speed of v=0.5m/s. 1. What is the period? 2. What is the frequency? 3. What is the angular frequency 4. How does θ change in time 5. Write equation for the X component of the particle.
Let C be the circle with radius 1 and with center (−2,1), and let f(x,y) be...
Let C be the circle with radius 1 and with center (−2,1), and let f(x,y) be the square of the distance from the point (x,y) to the origin. Evaluate the integral ∫f(x,y)ds
(a) A circular ring has radius r and mass M. Let L be the axis of...
(a) A circular ring has radius r and mass M. Let L be the axis of the ring (the line that is perpendicular to the plane of the ring and that passes through the center of the ring). What is the force on a mass m that is located on L, at a distance x from the center of the ring? (b) A hole with radius R is cut out from an innite at sheet with mass density (kg=m2). What...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT