The body falling with speed vo strikes and maintains contact with the platform supported by a nest of springs. The acceleration of the body after impact is a = g - cy, where c is a positive constant and y is measured from the original platform position. If the maximum compression of the springs is observed to determine the constant c. %3D be Ym
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- An ideal spring can compress 2.33 cm by a force of 555 N, a block of mass m = 3.18 kg is released from rest on an inclined plane, the onclination of the plane is 32 degrees, the block rest momentarly when the spring is compress 5.48 cm. Find the distance d that the block travels from the begining of the motion until it reaches the spring. (g = 10 m/s2 ).The uniform 14-m pole has a mass of 130 kg and is supported by its smooth ends against the vertical walls and by the tension T in the vertical cable. Compute the magnitudes of the reactions at A and B. A 5 m T 9 m 10 m BA 50 kg block moves on a 35º inclined plane with a friction coefficient of 0.17. The body It is attached to a spring whose elastic constant is 1200. N/m. With the above data, resolve the following: -How much does the spring stretch when it comes to its rest state? Express the result in centimeters.
- explain the solutiona) Given the following ideal Atwood machine in an elevator accelerating down at ae = 4.9 m/s2, with m1 = 10 gram (two nickels) and m2 = 5 gram (one nickel) as shown, what is the tension T in the string in millinewton (mN)? (Hint: the upward arrow on ae is correct and just means use "positive is up" conventions for the elevator itself, so here we have ae = -4.9 m/s2 to be put into Einstein's rule that we discussed.) b) Exact same Atwood machine as the previous problem (two nickels and a nickel in an elevator accelerating down at 4.9 m/s2), but now how much time (s) does it take m1, starting from rest, to fall 25 cm relative to the inside of the elevator? I labeled it a and b because they are connected to each other. Please help, thanks!A mass is sliding on a frictionless surface with a speed v. It runs into a linear X spring with a spring constant of k, which compresses from position x, to position xp. X; m m ©theexpertta.com Part (a) Write a general expression for the force that the spring exerts on the mass, in term of k and x. Choose the initial position of the front of the spring to be x;=0. = - kx v Correct! Fspring Part (b) Select the equation that correctly describes the work done by the spring to stop the mass. W = - w = - kx dx v Correct! Part (c) Evaluate the relationship in part (b) to arrive at an expression for the work done in terms of known variables. W = - ( 1/2 ) k x2| 8 9 HOME d 5 6. a h j 1 2 3 P END - Xf Xị VOI BACKSPACE CLEAR DEL I give up! Submit Hint Feedback Hints: 1 for a 0% deduction. Hints remaining: 0 Feedback: 0% deduction per feedback. |-What is the integral of x dx? Part (d) Solve for the numerical value of the work done in Joules given that x; = 0, xp= 68 cm, and k = 145 N/m. W = -…
- An object released from point A is required to cross the barrier after hitting point B. The value of the collision coefficient between the object and the surface hit is 0.8. Find the maximum height (h) of the barrier that the object can cross after the collision and the required distance d for this.Constant A spring loaded gun (with a spring constant, k) is compressed. It launches a ball of mass, m, directly upwards. At height, h, the ball is recorded as having a velocity of v. V h Part A The spring in the gun was compressed by a length, x, given by: 2mgh x = k x = m(v²+2gh) x = k 2m(v²+gh) x =Atwood’s Machine Let m1 equal 5 kg and m2 equal 8kg. Plot the motion of the system
- PROBLEM 1 Two masses m₁ and m₂ are placed on a horizontal plane without friction. A spring with negligible. mass is placed between the two masses. The masses are pushed one against each other such that the spring is compressed by an amount Ax. The two masses are then released and let free to slide on the plane. The first one (m₂) moves to the left with initial velocity voi, climbs up on an incline up to a height of h-5cm with final velocity v₁-8m/s. The second one m₂ moves to the right on the horizontal plane with velocity voz. Knowing that m₂=3m₁ compute: a) The velocity Voz of the second mass after the spring has decompressed (note that the values Of the masses, the spring compression and the spring constant are unknown). Suppose now that m₁ = 0.5 Kg, m₂ = 1.5 Kg, Ax = 10 cm. X. b) Compute the elastic constant k of the spring. wwwwww mi M₂b. Let p dv be the mass of an element of a solid of volume V, where p is the mass of unit volume. Then the moment of inertia of the solid of volume V about the x-axis is given by, M.1.x-axis = p(y² + z²) dv V Find the moment of inertia of the uniform solid in the form of octant of the ellipsoid x² + y² + z² = 4; for z> 0 about the x-axis.A 4.0 kg object has the following two forces acting on it: F₁ = (181 +153) N F₂ = (-111 +233) N If the object is initially at rest, determine its velocity vo v→ at ttt = 3.1 ss.