Answered: Q4 Find the transfer function for a…

Engineering

Mechanical Engineering

Q4 Find the transfer function for a single translational mass system with spring and damper m

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)

8th Edition

ISBN:9781305387102

Author:Kreith, Frank; Manglik, Raj M.

Publisher:Kreith, Frank; Manglik, Raj M.

Chapter4: Numerical Analysis Of Heat Conduction

Section: Chapter Questions

Problem 4.40P

See similar textbooks

Similar questions

Question 8 – Linearization and the Transfer Function Linearize and determine the transfer function of the equation below given that the k equilibrium condition is Ho = l. Mention any assumptions and clearly show your mg working. d²H 12 = mg - k dt2 m H2 Where m, k, and g are all constants.
7
A spring system is shown here: k₁ 3 Ę k3 2 K₂ www ma 4 Ę₂ Part 1: For this specific system, develop the: a. Global stiffness matrix . b. Boundary condition vector • c. Load vector • d. Reduced system of equations • e. Reaction force equations (i.e., the equations eliminated by the boundary conditions) Part 2: Given: k1 = 70 N/mm, k2 = 110 N/mm, k3 = 165 N/mm, F1 = 150 N, F2 = 100 N, and nodes 1 and 3 are fixed; calculate the: a. Global stiffness matrix b. Displacements of nodes 2 and 4 c. Reaction forces at nodes 1 and 3 d. Spring force in each of the springs
Derive transfer function for the following mechanical system: x(t) - Laplace transforms. f(t) M Spring K Damper B. Reference
Figure 2.2 shows a rotational mechanical system consisting of inertia elements, springs and dampers with an applied torque, T. i. Derive the transfer function of 04(s)/T(s) of the given system. ii. Explain what happen to the system if • The inertia A is reduced to half. • The elasticity of spring A, KĄ is doubled. T(t) 0Ą(t) Og(t) KB Kc KA CA CB JA JB Figure 1.2 Rotational mechanical system with applied torque, T.
Consider the torsional mass-spring system in Figure 1. The mass moments of inertia of the two disks are 1₁ and 12, respectively. The massless torsional springs represent the elasticity of the shafts. A. Draw the necessary free-body diagrams and derive the differential equations of motion. Provide the equations in the second-order matrix form. B. Determine the transfer functions 0₁ (s)/T(s). All the initial conditions are assumed to be zero. C. Determine the state-space representation with the angular displacements 01 and 02 as the outputs. K₁ T mooo K₂ Fimfi f Di mm 12₂ B Figure 1
Needs Complete typed solution with 100 % accuracy. Otherwise skip if you can't give complete solution don't use chat gpt or ai i definitely upvote you.
Correct and complete solution please don't copy
1. A force F is applied to the mass m₂ in Figure 1, where k₁ and k₂ are the spring constants, b₁ is the damping constant and b₂ is the friction coefficient, x₁ and x₂ are the displacement. Find the transfer function X₁/F. K₁ wwww no chat GPT, HAND WRITTEN PLEASE m1 X1 b₁ + K₂ No friction Figure 1 M₂ X2 Friction b₂ LL F
Please answer the questions provide f.b.d and differential equations , i just need these two things. Thanks in advance
HW # 2-3 : Consider the following inverted pendulum. a) Obtain the differential equation describing the system. e sin 0 b) Find the transfer function. m c) Obtain the state equation in terms of vector-matrix form. e cos 0 mg the center of gravity of the pendulum as (xG, YG). Then P XG = x + l sin 0 M YG I cos e %3D
3) Find the transfer function for the case shown below, where thee input is the amount of heat applied per unit time (kcal/sec) and the output is the liquid temperature in the furnace.