Question
please can I have help understanding part C
A block of 20 kg is connected as shown in Figure QA1. Numerical values: k = 600 N/m, c = 40 N.s/m K I Soros (N) Figure QA1. M
0 0
Add a comment Improve this question Transcribed image text
Answer #1

motion is eqh of a mät a cu + 3kn = 0 2oüt 80 i + 1800 n = O ä + uit gon 2 = Go 2) Wn a 9.486 2 rad ve f 2zWnau al 3 0.2108 Ue 2t (c, cos 9. 2736t8 niz + G Sin 9. 2736t) Boundary Cond are; at tao; N 2= 0.olm, V = -0.02 Ję at tio, az 0.01 so, 0.01 J-0.02= -24 + 9. 2736 x G 120 N2 (orol cos 9. 2736+) at ta a 0.25 see 3 u= - 4.1237x10- 4.1237 on m

Add a comment
Know the answer?
Add Answer to:
please can I have help understanding part C A block of 20 kg is connected as...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • A spring-mass-dashpot system for the motion of a block of mass m kg is shown in...

    A spring-mass-dashpot system for the motion of a block of mass m kg is shown in Fig. II-2. The block is moved to the right of the equilibrium position and is released from rest (time t = 0) when its displacement, x = XO. Using the notations given in Fig. II-2,4 (1) Draw the free body diagram of the block - (2) Write the equation of motion of the block- If the initial displacement of the block to the right...

  • A spring-mass-dashpot system for the motion of a block of mass m kg is shown in...

    A spring-mass-dashpot system for the motion of a block of mass m kg is shown in Fig. II-2. The block is moved to the right of the equilibrium position and is released from rest (time t = 0) when its displacement, x = XO. Using the notations given in Fig. II-2,4 (1) Draw the free body diagram of the block - (2) Write the equation of motion of the block- If the initial displacement of the block to the right...

  • A į kg mass is attached to a spring with stiffness 4N/m and a damping constant...

    A į kg mass is attached to a spring with stiffness 4N/m and a damping constant 1 N sec/m. The mass is displaced im to the left and given a velocity of 1m/sec to the left. (i) Find the equation of motion of the mass. (ii) What kind of motion do you get? Underdamped, overdamped or critically damped? (iii) What is the maximum displacement that the mass will attain?

  • (d) A 4-kg mass is suspended from a spring with a constant k 25, and a dashpot with various level...

    (d) A 4-kg mass is suspended from a spring with a constant k 25, and a dashpot with various levels of damping viscosity is present. The mass is displaced 0.5 m from its equilibrium and released. Determine the displacement y(t) of the mass if (i) c-15 i) c20, (iii) c-25, and (iv) c 30 In each case, state whether the system is overdamped, critically damped, or underdamped, and sketch the solution curve. (d) A 4-kg mass is suspended from a...

  • I want matlab code. 585 i1 FIGURE P22.15 22.15 The motion of a damped spring-mass system (Fig. P22.15) is de...

    I want matlab code. 585 i1 FIGURE P22.15 22.15 The motion of a damped spring-mass system (Fig. P22.15) is described by the following ordinary differ- ential equation: dx dx in dt2 dt where x displacement from equilibrium position (m), t time (s), m 20-kg mass, and c the damping coefficient (N s/m). The damping coefficient c takes on three values of 5 (underdamped), 40 (critically damped), and 200 (over- damped). The spring constant k-20 N/m. The initial ve- locity is...

  • Problem 4 Problem 3 (35): The particle with mass m is initially at equilibrium. The cord is assum...

    Problem 4 Problem 3 (35): The particle with mass m is initially at equilibrium. The cord is assumed to be taut throughout the motion. The system is critically damped with parameters are m = 4 kg and k = 200 N/m. 7n a) (15) Determine the value of the viscous damping coefficient c. b) (10) If at t -0 the mass m is displaced down the incline by a distance xo -0.2 m from the equilibrium position and released with...

  • Consider a single degree of freedom (SDOF) with mass-spring-damper system

     Consider a single degree of freedom (SDOF) with mass-spring-damper system subjected to harmonic excitation having the following characteristics: Mass, m = 850 kg; stiffness, k = 80 kN/m; damping constant, c = 2000 N.s/m, forcing function amplitude, f0 = 5 N; forcing frequency, ωt = 30 rad/s. (a) Calculate the steady-state response of the system and state whether the system is underdamped, critically damped, or overdamped. (b) What happen to the steady-state response when the damping is increased to 18000 N.s/m? (Hint: Determine...

  • 4. (20 points) A mass pring system has a mass of kg, a damping constant of...

    4. (20 points) A mass pring system has a mass of kg, a damping constant of kg/sec and a spring constant of 15 kg/sec2. There is no external force. The system is started in motion at y 4 meters with an initial velocity of 3 m/s in the downward direction. a) Find the differential equation and the initial conditions that describe the motion of this system. b) Solve the resulting initial value problem. c) Is the spring system overdamped, underdamped...

  • True or False Question. Please provide a full explanation. (m) Suppose we have mass of weight...

    True or False Question. Please provide a full explanation. (m) Suppose we have mass of weight 1kg hanging off a spring with spring constant k = 10 and a damping constant B = 2. This mass is released from rest above the equilibrium location. A free damped motion follows a differential equation y"2y10y 0 This system has no longterm oscillating behaviour (i.e. it is overdamped or critically damped) (m) Suppose we have mass of weight 1kg hanging off a spring...

  • Solve it with matlab 25.16 The motion of a damped spring-mass system (Fig. P25.16) is described...

    Solve it with matlab 25.16 The motion of a damped spring-mass system (Fig. P25.16) is described by the following ordinary differential equation: d’x dx ++ kx = 0 m dr dt where x = displacement from equilibrium position (m), t = time (s), m 20-kg mass, and c = the damping coefficient (N · s/m). The damping coefficient c takes on three values of 5 (under- damped), 40 (critically damped), and 200 (overdamped). The spring constant k = 20 N/m....

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT