Question



Cart 1. Make two pictures of the oscillating cart (1) one at its equilibrium position and (2) one at some other position and time while it is oscillating. On your pictures, show the direction of the velocity and acceleration of the cart and the forces on the cart. 2. Draw a force diagram of the oscillating cart when it is at a position away from its equilibrium position. Label the forces. 3. Write down an equation for the total force on the cart in terms of the two spring constants and its disp lacement from the equilibrium position 4. Now imagine that only one spring was attached to the cart, but it exerted the same force at the same disp lacement as the two-spring system. How would the motion of these two systems compare? What is the relationship between the spring constant of the single spring system and the two for the two-spring system? 5. Write down an equation for the frequency of the imaginary one spring system. How does it compare with the frequency of the two-spring system?
0 0
Add a comment Improve this question Transcribed image text
Answer #1

rce h the ost is zelo. 2 Vto his care direction !l be ree ihon *e c vu di recH rces on Cat3 het fore on caltr o ne J Me Derio 2k 斤 2khe 2.

If u have any doubts plz ask me in the comments section.

Rate it up. Thanks

Add a comment
Know the answer?
Add Answer to:
Cart 1. Make two pictures of the oscillating cart (1) one at its equilibrium position and...
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. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • A person exerts a 15-N force on a cart attached to a spring and holds the...

    A person exerts a 15-N force on a cart attached to a spring and holds the cart steady. The cart is displaced 0.060 m from its equilibrium position. When the person stops holding the cart, the system cart+spring undergoes simple harmonic motion. a) Determine the spring constant of the spring b) Determine the energy of the system c) Write expressions x(t), v(t), and a(t) for the motion of the cart d) Draw graphical representations of these expressions

  • 2. Following problem 1, the same spring-mass is oscillating, but the friction is involved. The spring-mass starts oscillating at the top so that its displacement function is x Ae-yt cos(wt)...

    2. Following problem 1, the same spring-mass is oscillating, but the friction is involved. The spring-mass starts oscillating at the top so that its displacement function is x Ae-yt cos(wt)t is observed that after 5 oscillation, the amplitude of oscillations has dropped to three-quarter (three-fourth) of its initial value. (a) 2 pts] Estimate the value ofy. Also, how long does it take the amplitude to drop to one-quarter of initial value? 0 Co [2 pts] Estimate the value of damping...

  • 1. A swinging bell eventually stop oscillating due to damping forces caused by air resistance and...

    1. A swinging bell eventually stop oscillating due to damping forces caused by air resistance and friction at the point of suspension. Is that the damping oscillation of this swinging bell can be considered as a simple harmonic motion system? Explain. 2. There are two identical set of spring mass system. one mass is pulled so its spring stretched 20cm and the other one is pulled and its spring stretched only 10 cm. The mass are released simultaneously. Which mass...

  • 4. Newton's Third Law You will now attempt to measure the forces objects exert on each...

    4. Newton's Third Law You will now attempt to measure the forces objects exert on each other when the objects interact and the effects those forces have on the motion of the objects. In this section, you will use both force sensors on two carts and conduct a series of force measurements during (gentle) tug-of-war tests. 4.1: Suppose you have two carts, A and B. Both are made of the same material, and B is more massive (heavier) than A....

  • . Simple Harmonic Motion: An object is attached to a coiled spring. It is pulled down a distance of 6 inches from its equilibrium position and released. The period of the motion is 4 seconds. a....

    . Simple Harmonic Motion: An object is attached to a coiled spring. It is pulled down a distance of 6 inches from its equilibrium position and released. The period of the motion is 4 seconds. a. Show your work for modeling an equation of the objects simple harmonic motion d a cos wt where d is distance from the rest position and the 0. A hand sketch may be helpful, but is not required. period is b. What is the...

  • Write the Lagrangian and Euler-Lagrangian equation for the mass. What is the equilibrium position of the...

    Write the Lagrangian and Euler-Lagrangian equation for the mass. What is the equilibrium position of the mass? Make a small angle approximation and calculate the frequency of oscillation. A mass m is attached firmly to the end of a massless stick of length 6. The other end of the stick is fixed to the wall at x = 0 by a hinge and pivots up and down frictionlessly. The hinge is a height h above the floor. Two vertical massless...

  • Hi, I wanted to know if my first 3 questions were correct and the last two...

    Hi, I wanted to know if my first 3 questions were correct and the last two questions PHYS 2048 In-Class Quiz 6: March 15th, 201 Name and N number: from a vertical spring. You pull the mass down from equilbrium. You give the A small mass is hanging at rest from a vertical spring. You pull the mass down from equilibrium. You give mass an initial velocity of magnitude vo, up. Call the maximum speed situation 2, you pull the...

  • Activity 2. Finding the spring constant of a spring: DYNAMIC METHOD A spring of length L...

    Activity 2. Finding the spring constant of a spring: DYNAMIC METHOD A spring of length L is connected to a support. A small mass m is connected to the spring pulling on this mass, the spring is stretched down a distance A from its equilibrium position. When the mass is let go, it starts oscillating up and down. The position of the mass changes as shown in the graph below. a) What type of motion does the graph describe? b)...

  • 6.(16) Consider the spring-mass system shown, consisting of two unit masses m, and my suspended from...

    6.(16) Consider the spring-mass system shown, consisting of two unit masses m, and my suspended from springs with constants k, and ky, respectively. Assuming that there is no damping in the system, the displacement y(t) of the bottom mass m, from its equilibrium positions satisfies the 4-order equation (4) y2 + k + k)y + k_k2yz = e-2, where f(t) = e-2 is an outside force driving the motion of m. If a 24 N weight would stretch the top...

  • PLEASE ANSWER ALL PARTS Your 15 year old is about to get their driving permit, and...

    PLEASE ANSWER ALL PARTS Your 15 year old is about to get their driving permit, and you are concerned about the bumpers on your cars as they are expensive to fix, even after low speed impacts. You decide you want to engineer a true “5 mph” bumper that will slow a collision with a fixed object using a spring attachment, which will avoid damaging the car’s actual bumper. You find out that springs with high spring constant values are very...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT