Use the conservation of energy to find the speed of the mass (2.8kg) when the spring has its normal length x=0.
Use the conservation of energy to find the speed of the mass (2.8kg) when the spring...
A horizontal block-spring system with the block on a frictionless surface has total mechanical energy E = 53.7 ) and a maximum displacement from equilibrium of 0.200 m. (a) What is the spring constant? N/m (b) What is the kinetic energy of the system at the equilibrium point? (c) If the maximum speed of the block is 3.45 m/s, what is its mass? | kg (d) What is the speed of the block when its displacement is 0.160 m? m/s...
A horizontal block-spring system with the block on a frictionless surface has total mechanical energy E = 40.8 J and a maximum displacement from equilibrium of 0.261 m. (a) What is the spring constant? N/m (b) What is the kinetic energy of the system at the equilibrium point? J (c) If the maximum speed of the block is 3.45 m/s, what is its mass? kg (d) What is the speed of the block when its displacement is 0.160 m? m/s...
Part B (Mechanical Energy and Conservation of Energy) Problem B1: A block of mass m = 0.2kg is held against but not attached to a spring of so compressed by 20cm, as show below. When released, the block slides som the rough incline before coming to rest. but not attached to a spring of stiffness constant ka 50cm 20cm * = 0, Usp = 0 Low Ug = 0 Use mechanical energy for non-conservative force to find: 1) The force...
simple harmonic motion for spring Use the conservation of energy to find the positions where the speed is V0/2 .Express your answers in terms of some or all of the variables m , k , V0 (X1?,X2?)
Version 3 Part B (Mechanical Encrgy and Conservation of Energy) Problem B1: Two blocks with masses m,-Skg and mz= 10kg hang on either side of a pulley as shown in figure below. Block m, is on an incline 0 30° and is attached to a spring whose constant is k 40N/m. The system is released from rest with the spring at is natural length. m2 Use the conservation of mechanical energy to find: 1) The maximum extension of the spring....
Consider the force-displacement graph for a spring shown. Determine the spring constant, the potential energy stored when the spring is stretched from x = 0 to x = 4.0 cm. the change in the potential energy stored in stretching the spring from x = 1.0 cm to x = 4.0 cm. A cart having a mass M = 180 g on a friction free horizontal surface is accelerated from rest by the launching spring of problem 2. What is the...
Please show step by step. Using conservation of energy and kinematics to solve. Please show separately how to do each one. Level II: Energy (take home) friction (a) Mass m starts at height H. Use conservation of energy to determine the speed of the mass when it reaches the bottom of the incline of angle 0. The coefficient of Kinetic friction Huku exists for the length Axl and exists for length Ax: .(b) Find the time it takes to complete...
4. Please answer parts c-g. Thank you A horizontal block-spring system with the block on a frictionless surface has total mechanical energy E40.2J and a maximum displacement from equilibrium of 0.266 m. a) What is the spring constant? 1136.29 N/m b) What is the kinetic energy of the system at the equilibrium point c) If the maximum speed of the block is 3.45 m/s, what is its mass? kg d) What is the speed of the block when its displacement...
2. The displacement function for a mass of 2.0 kg on a horizontal spring with no friction is given as X(t) 3.0 cm cos(2.0s1t + T/3) where t is in seconds. (e) The velocity as a function of time The total energy (f) (g) The spring constant (h) The speed of the mass when the kinetic and potential energies are the same The maximum speed (i) 0) The acceleration as a function of time
2. Consider the following physical situation: A spring that obeys Hooke's Law and has a known/given spring constant k has been compressed to half of its equilibrium length. It's anchored at one end while the other end pushes (but is not attached to) a block of mass m in the horizontal direction. The block is initially held in place. Once released, the block accelerates to the right and achieves a final speed of ve at the point when it leaves...