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A: Given: Mass of the block is m=4.93kg Spring constant K=521 N/m compression x=0.0524m
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A: Spring constant k = 327 N/m Compression in the spring is x = 1.2 cm = 0.012 m
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A: Given that: Mass of block A, mA=1.4 kgMass of block B, mB=1.4 kgLength of the string, L=1.3 mSpring…
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A: a) The spring force required to compressed by 4.10(x) cm from unstetched length, F= kx, where k=129…
Q: The block in the figure below rests on a frictionless surface. Find its instantaneous acceleration…
A: Compression in left spring = 4.42cm Stretching in right spring = 11.5cm Mass of box= 2kg
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A: The unstretched length of the spring, The stretched length of the spring,
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Q: A toy gun uses a spring with a force constant of 425 N/m to propel a 14.0 g steel ball. The spring…
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Q: Khufra works at a spring factory and he was assigned to test a certain spring, whose constant is 50…
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Q: Jum The mass of the block depicted in the image is 2.94 kg. The spring has a spring constant of 77.2…
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A: Force constant: The spring force balances the gravitational force
Q: A toy gun uses a spring with a force constant of 425 N/m to propel a 14.0 g steel ball. The spring…
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Q: Given a spring constant of 67 N/m. If the spring is compressed to a distance of 12.4 cm, what is the…
A: Given data: Spring constant (k) = 67 N/m Spring compressed by a distance (x) = 12.4 cm = 0.124 m…
Q: A 11.7-kg block is held at rest against a spring by a 53.0-N external force. The external force is…
A: Given: The mass of the block is 11.7 kg. The external force is 53.0 N. The velocity of the block…
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A: The free body diagram is drawn below.
A pulley-and-cable assembly supports a block W and it requires a force at P for equilibrium. Since block W has a mass of 30kg (g=9.806), calculate the force of the spring CD and the magnitude of force P.


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- A 250g mass is hung from a spring that has an equilibrium length of 50.0cm. Once the mess is hung it stretches to a new length of 75.Ocm. Using this information, find the spring censtant (k) of the spring.The force required to compress a non-standard spring as a function of displacement from equilibrium x is given by the equation F(x) = ax2 - bx, where a = 55 N/m2, b = 8 N/m, and the positive x direction is in the compression direction of the spring.An object is placed on the end of a vertical spring, with a spring constant of 484.1 N/m. The spring is stretched by 0.09 m. Calculate the mass of object.
- A spring with a spring constant of k = 192 N/m is initially compressed by a block a distance d = 0.23 m. The block is on a horizontal surface with coefficient of kinetic friction μk, static friction μs, and has a mass of m = 7 kg. How large would the coefficient of static friction μs need to be to keep the block from moving? Recall that to keep the block from moving, the acceleration is zero. Assuming the block has just begun to move and the coefficient of kinetic friction is μk = 0.2, what is the block's acceleration in meters per square second?An ornament of mass 41.4 g is attached to a vertical ideal spring with a force constant (spring constant) of 13.6 N/m. The ornament is then lowered very slowly until the spring stops stretching. How much does the spring stretch?A cube, whose mass is 0.680 kg, is attached to a spring with a force constant of 122 N/m. The cube rests upon a frictionless, horizontal surface (shown in the figure below). m The cube is pulled to the right a distance A = 0.120 m from its equilibrium position (the vertical dashed line) and held motionless. The cube is then released from rest. (a) At the instant of release, what is the magnitude of the spring force (in N) acting upon the cube? N (b) At that very instant, what is the magnitude of the cube's acceleration (in m/s2)? m/s2 (c) In what direction does the acceleration vector point at the instant of release? Away from the equilibrium position (i.e., to the right in the figure). The direction is not defined (i.e., the acceleration is zero). Toward the equilibrium position (i.e., to the left in the figure). You cannot tell without more information.
- An ideal spring hangs vertically. When a 359- g object is hung from the bottom end, and lowered gently, the spring stretches 6.23cm. How much would the spring have stretched, in cm, if the mass of the object had been 601 g instead ?Hanging Mass: A block of mass 14.1 kg is connected to a light cord of length 351.3 cm and a spring with an equilibrium length of 33.4 cm. The block hangs motionless as shown in the figure. The spring has a spring constant of 1799 N/ m. As the block hangs in equilibrium, the spring is horizontal and the cord makes an angle of 24 ° with respect to vertical. T k M (a) What is the tension in the cord? (b) How far is the spring stretched from its equilibrium length?A block, whose mass is 0.560 kg, is attached to a spring with a force constant of 132 N/m. The block rests upon a frictionless, horizontal surface (shown in the figure below). (A block labeled m is attached to the right end of a horizontal spring, and the left end of the spring is attached to a wall. The spring is stretched horizontally such that the block is displaced by a distance A to the right of its equilibrium position.) The block is pulled to the right a distance A = 0.140 m from its equilibrium position (the vertical dashed line) and held motionless. The block is then released from rest. (a) At the instant of release, what is the magnitude of the spring force (in N) acting upon the block? N (b) At that very instant, what is the magnitude of the block's acceleration (in m/s2)? m/s2 (c) In what direction does the acceleration vector point at the instant of release?
- For the adapted shuffleboard device in Prob 13.28, you decide to utilize an elastic cord instead of a compression spring to propel the puck forward. When the cord is stretched directly between points A and B , the tension is 20 N. The 425-gram puck is placed in the center and pulled back through a distance of 400 mm; a force of 100 N is required to hold it at this location. Knowing that the coefficient of friction is 0.3, determine how far the puck will travel.Reference to Problem 13.28:Jum The mass of the block depicted in the image is 1.60 kg. The spring has a spring constant of 76.9 N/m. The coefficient of static friction between the block and the floor is 0.726. Assume that the spring makes no contact with the floor and therefore friction only acts on the block. How far must the block and spring assembly be compressed to just barely overcome the force of static friction acting on the block? Report your result in meters.A 3 kg object attached to an ideal massless spring is compressed 1.2 m. If the spring constant is 45 N/m, find the magnitude of the spring force.