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second square is moving in a liquid with damping constant 3 grams per second. Denote by...
An object of mass 4 grams hanging at the bottom of a spring with a spring...
An object of mass 4 grams hanging at the bottom of a spring with a spring constant 3 grams per second square. Denote by y vertical coordinate, positive downwards and y 0 is the spring-mass resting position. TTA (a) Write the differential equation satisfied by this system Note: Write t for t, write y for y(t), and yp for y' (t). (b) Find the mechanical energy E of this system. 2(yp)2+3/2y 2 Note: Write t for t, write y for...
Part C An object of mass 4 grams hanging at the bottom of a spring with...
Part C
An object of mass 4 grams hanging at the bottom of a spring with a spring constant 3 grams per second square. Denote by y vertical coordinate, positive downwards, and y 0 is the spring-mass resting position. g(t) (a) Write the differential equation satisfied by this system. Note: Write t for t, write y for y(), and yp for y () (b) Find the mechanical energy E of this system. Note: Write t for t, write y for...
An object of mass m 5 kilograms falls vertically to the ground under the action of...
An object of mass m 5 kilograms falls vertically to the ground under the action of the earth gravitational acceleration of magnitude g 10 meters per second squared. Denote by y vertical coordinate, positive upwards, and let y 0 be at the earth surface. Recall that the force on the object in this situation is f--mg, where the negative sign says the force points downwards. (a) Write the differential equation satisfied by this system. y"-10 Note: Write t for t,...
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...
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' =...
(1 point) Consider a spring attached to a 1 kg mass, damping constant 6 = 9,...
(1 point) Consider a spring attached to a 1 kg mass, damping constant 6 = 9, and spring constant k = 20. The initial position of the spring is -1 metres beyond its resting length, and the initial velocity is 2 m/s. After 1 second, a constant force of 60 Newtons is applied to the system for exactly 2 seconds. Set up a differential equation for the position of the spring y (in metres beyond its resting length) after t...
find the general solution (y) using laplace transform (1 point) Consider a spring attached to a...
find the general solution (y) using laplace transform
(1 point) Consider a spring attached to a 1 kg mass, damping constant 8 = 5, and spring constant k = 6 The initial position of the spring is 4 metres beyond its resting length, and the initial velocity is -9 m/s. After 1 second, a constant force of 12 Newtons is applied to the system for exactly 2 seconds Set up a differential equation for the position of the spring y...
For a mass-spring oscillator, Newton's second law implies that the position y(t) of the mass is...
For a mass-spring oscillator, Newton's second law implies that the position y(t) of the mass is governed by the second-order differential equation my'' (t) + by' (t) + ky(t) = 0. (a) Find the equation of motion for the vibrating spring with damping if m= 10 kg, b = 100 kg/sec, k = 260 kg/sec?. y(0) = 0.3 m, and y'(0) = -0.4 m/sec. (b) After how many seconds will the mass in part (a) first cross the equilibrium point?...
I've got parts a-c and understand them. However, I do not understand the rest of the problem and how to solve for th...
I've got parts a-c and
understand them. However, I do not understand the rest of the
problem and how to solve for the answers in parts d and e. Any
explanation would be helpful.
(1 point) A mass of 4 kg stretches a spring 40 cm. The mass is acted on by an external force of F(t) = 97 cos(0.5t) N and moves in a medium that imparts a viscous force of 8 N when the speed of the mass...
In a hurry to digest this . Tks for the help (thumb up) 2. A mass of m kilograms (kg) is mounted on top of a vertical spring. The spring is L metres long when disengaged and the end not attached to t...
In a hurry to digest this . Tks for the help (thumb up)
2. A mass of m kilograms (kg) is mounted on top of a vertical spring. The spring is L metres long when disengaged and the end not attached to the mass is fixed to the ground. The mass moves vertically up and down, acted on by gravity, the restoring force T of the spring and the damping force R due to friction: see the diagram below The...
An object of mass 4 grams hanging at the bottom of a spring with a spring constant 3 grams per second square. Denote by y vertical coordinate, positive downwards and y 0 is the spring-mass resting position. TTA (a) Write the differential equation satisfied by this system Note: Write t for t, write y for y(t), and yp for y' (t). (b) Find the mechanical energy E of this system. 2(yp)2+3/2y 2 Note: Write t for t, write y for...
Part C
An object of mass 4 grams hanging at the bottom of a spring with a spring constant 3 grams per second square. Denote by y vertical coordinate, positive downwards, and y 0 is the spring-mass resting position. g(t) (a) Write the differential equation satisfied by this system. Note: Write t for t, write y for y(), and yp for y () (b) Find the mechanical energy E of this system. Note: Write t for t, write y for...
An object of mass m 5 kilograms falls vertically to the ground under the action of the earth gravitational acceleration of magnitude g 10 meters per second squared. Denote by y vertical coordinate, positive upwards, and let y 0 be at the earth surface. Recall that the force on the object in this situation is f--mg, where the negative sign says the force points downwards. (a) Write the differential equation satisfied by this system. y"-10 Note: Write t for t,...
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...
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' =...
(1 point) Consider a spring attached to a 1 kg mass, damping constant 6 = 9, and spring constant k = 20. The initial position of the spring is -1 metres beyond its resting length, and the initial velocity is 2 m/s. After 1 second, a constant force of 60 Newtons is applied to the system for exactly 2 seconds. Set up a differential equation for the position of the spring y (in metres beyond its resting length) after t...
find the general solution (y) using laplace transform
(1 point) Consider a spring attached to a 1 kg mass, damping constant 8 = 5, and spring constant k = 6 The initial position of the spring is 4 metres beyond its resting length, and the initial velocity is -9 m/s. After 1 second, a constant force of 12 Newtons is applied to the system for exactly 2 seconds Set up a differential equation for the position of the spring y...
For a mass-spring oscillator, Newton's second law implies that the position y(t) of the mass is governed by the second-order differential equation my'' (t) + by' (t) + ky(t) = 0. (a) Find the equation of motion for the vibrating spring with damping if m= 10 kg, b = 100 kg/sec, k = 260 kg/sec?. y(0) = 0.3 m, and y'(0) = -0.4 m/sec. (b) After how many seconds will the mass in part (a) first cross the equilibrium point?...
I've got parts a-c and
understand them. However, I do not understand the rest of the
problem and how to solve for the answers in parts d and e. Any
explanation would be helpful.
(1 point) A mass of 4 kg stretches a spring 40 cm. The mass is acted on by an external force of F(t) = 97 cos(0.5t) N and moves in a medium that imparts a viscous force of 8 N when the speed of the mass...
In a hurry to digest this . Tks for the help (thumb up)
2. A mass of m kilograms (kg) is mounted on top of a vertical spring. The spring is L metres long when disengaged and the end not attached to the mass is fixed to the ground. The mass moves vertically up and down, acted on by gravity, the restoring force T of the spring and the damping force R due to friction: see the diagram below The...
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