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3. A mass of 1kg is attached to a spring, with k=1, and placed in a...
A horizontal spring has a block of mass 1kg attached to it. The spring constant is...
A horizontal spring has a block of mass 1kg attached to it. The spring constant is 40 N/m. i stretch 20 cm and release. When it reaches the natural length it has velocity 1m/s. What is the work of friction?
1kg mass attached to a horizontal spring. spring constant is 40N/m. stretch it to 20cm and...
1kg mass attached to a horizontal spring. spring constant is 40N/m. stretch it to 20cm and release. when it reaches the natural length it's velocity is 1m/s.what is the work of friction? what is the magnitude and direction of friction?
A mass m = 1kg attached to a spring of rigidity k = 16 is set...
A mass m = 1kg attached to a spring of rigidity k = 16 is set in motion using a force F (t) = 3 sin (4t). Assuming that there is no damping and zero initial conditions: a) Find the corresponding complementary solution yc (t). b) Find the corresponding particular solution yp (t). c) Find the corresponding general solution y (t) taking into account the initial conditions. d) In this problem, is the motion of the mass stable or unstable?...
A mass m = 1 1 kg is attached to a spring with constant k =...
A mass m = 1 1 kg is attached to a spring with constant k = 4 N/m and a dashpot with variable damping coefficient c. If the mass is to be pulled 7 m beyond its equilibrium (stretching the spring) and released with zero velocity, what value of c ensures that the mass will pass through the equilibrium position and compress the spring exactly 1 m before reversing direction? C =
A mass m = 1 kg is attached to a spring with constant k = 9...
A mass m = 1 kg is attached to a spring with constant k = 9 N/m and a dashpot with variable damping coefficient c. If the mass is to be pulled 8 m beyond its equilibrium (stretching the spring) and released with zero velocity, what value of c ensures that the mass will pass through the equilibrium position and compress the spring exactly 1 m before reversing direction?
An object of mass 33 grams is attached to a vertical spring with spring constant 48grams/sec248grams/sec2....
An object of mass 33 grams is attached to a vertical spring with
spring constant 48grams/sec248grams/sec2. Neglect any friction with
the air.
Problem Value: 10 point(s). Problem Score: 0%. Attempts Remaining: 25 attempts. Help Entering Answers See Example 2.2.7, in Section 2.2, in the MTH 235 Lecture Notes. (10 points) An object of mass 3 grams is attached to a vertical spring with spring constant 48 grams/sec. Neglect any friction with the air. (a) Find the differential equation y' =...
An object of mass 3 grams is attached to a vertical spring with spring constant 27...
An object of mass 3 grams is attached to a vertical spring with spring constant 27 grams/seca. Neglect any friction with the air. (a) Find the differential equation y = fly, y) satisfied by the function y, the displacement of the object from its equilibrium position, positive downwards. Write y for y(t) and yp for y' (t). y = (b) Find rı,r2, roots of the characteristic polynomial of the equation above. ru,r2 = (b) Find a set of real-valued fundamental...
A block of mass m = 6.14 kg is attached to a spring with spring constant...
A block of mass m = 6.14 kg is attached to a spring with spring constant k = 1682 N/m and rests on a frictionless surface. The block is pulled, stretching the spring a distance of 0.135 m, and is held still. The block is then released and moves in simple harmonic motion about the equilibrium position. (Assume that the block is stretched in the positive direction.) (b) Where is the block located 3.24 s after it is released? (Give...
which has a greater velocity at the equilibrium position? a) A 1kg mass attached to as...
which has a greater velocity at the equilibrium position? a) A 1kg mass attached to as spring of K=100N/m in horizontal frictionless surface after releasing it from a compression of 10cm. b) A 1kg mass oscillating on a concave-upward smooth surface with an effective vertical length of 5cm. c) A pendulum bob of mass 1kg displaced through a vertical height of 10cm. d) All of these could not be compared.
A block with mass 5.0 kg is attached to a horizontal spring with spring constant 300.0...
A block with mass 5.0 kg is attached to a horizontal spring with spring constant 300.0 N/m. If the block is initially pulled out a distance (x) cm and then released, and its velocity when it first reaches the equilibrium point is 0.51 m/s, find x.
A mass m = 1 1 kg is attached to a spring with constant k = 4 N/m and a dashpot with variable damping coefficient c. If the mass is to be pulled 7 m beyond its equilibrium (stretching the spring) and released with zero velocity, what value of c ensures that the mass will pass through the equilibrium position and compress the spring exactly 1 m before reversing direction? C =
A mass m = 1 kg is attached to a spring with constant k = 9 N/m and a dashpot with variable damping coefficient c. If the mass is to be pulled 8 m beyond its equilibrium (stretching the spring) and released with zero velocity, what value of c ensures that the mass will pass through the equilibrium position and compress the spring exactly 1 m before reversing direction?
An object of mass 33 grams is attached to a vertical spring with
spring constant 48grams/sec248grams/sec2. Neglect any friction with
the air.
Problem Value: 10 point(s). Problem Score: 0%. Attempts Remaining: 25 attempts. Help Entering Answers See Example 2.2.7, in Section 2.2, in the MTH 235 Lecture Notes. (10 points) An object of mass 3 grams is attached to a vertical spring with spring constant 48 grams/sec. Neglect any friction with the air. (a) Find the differential equation y' =...
An object of mass 3 grams is attached to a vertical spring with spring constant 27 grams/seca. Neglect any friction with the air. (a) Find the differential equation y = fly, y) satisfied by the function y, the displacement of the object from its equilibrium position, positive downwards. Write y for y(t) and yp for y' (t). y = (b) Find rı,r2, roots of the characteristic polynomial of the equation above. ru,r2 = (b) Find a set of real-valued fundamental...
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