Vibrations Analysis -0.Im (a) THE Fnco (b) THEPoS'TONJOF-THE-MASS AFTER lo IC -0.Im (a) THE Fnco (b) THEPoS'TONJOF-THE-MASS AFTER lo IC
101 E column what the shear stress at point ABC IC 0 2011 0 0 1 기 D | is lo - c)| 15 | 15ļs d) (0 | | 10 |
MEMB343 MECHANICAL VIBRATIONS ASSIGNMENT l. For the system shown in Figure 1, where mi=5 kg, m,-10 kg, ki=1000 N/m, k2-500 N/m, k, 2000 N/m, fi-100sin(15t) N and f-0, use modal analysis to determine the amplitudes of masses m, and m2. The equations of motion are given as sin(15t), wth natura frequencies 5 01[i, 0 10 500-500x, 500 2500jx, x,[100 ω,-14.14 rad's and a, = 18.71 rad/s, and mode shapes, Φ',, and Φ' k, Im Figure 1
MEMB343 MECHANICAL VIBRATIONS ASSIGNMENT...
2. Find to in the network below using loop analysis. 6k2 662 w 6 Ic + "6 Ib + 6 (Ia- Ic) = 0 In- Ia- SMA (IB - Ic) + 6Ib - GV + 6 (Ia - It) = 0 5 mA in 36ko 61B + 6 Ia=0 Ib - Ia = SMA 12 IB= 30mA IB= 2.5mA - Io
ms 40m Based on s Im data shown Colenlate the by twe two equal le lo mass spheres
PART B: ANALYSIS OF AN ANTACID Tablet 1 Tablet 2 Data 0 Mass of Beaker + Acetic Acid + Tablet + Watch Glass before Reaction Mass of Beaker + Reaction Mixture + Watch Glass after Reaction Calculated Results 195, 14 186, 60g 194.33 g 1 185.71g 0.81 g CO2 0.0184 mole 0.0224 mol or 0.327 Mass of CO, Gas Released Moles of CO2 Gas Released Moles of CO2, Corrected for Amount Dissolved" (see note below) Moles of NaHCO3** (see note...
Problem 1: Axial vibrations of a rod The rod of length L is fixed at ends x = 0 and x = L. The density of the rod is ρ(x), stiffness k(x) being subjected to a force f(x, t). Let's derive the equations for axial vibrations of a rod using almped model. We express the rod niy mol 41 in as a chain of masses m,mm, connected to each other through springs as shown in the figure. Let's say each...
We study the vibrations in a diatomic molecule with the reduced mass m. Let x = R − Re, which is the bonding distance deviation from equilibrium distance. Hamiltonian operator consist of two parts: H = H(0) + H(1), where H(0) is the Hamiltonian operator to a harmonic oscillator with force constant k, and H(1) = λx3 (λ is a constant < 0). * Calculate the first order correction to the energy state v.
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solution needed, please the letter clearly for answer.
1. In Figure S, which statement describe the relationship of Ic and lo a) Ic leads I b) They are in phase c) Ic lags I d) They are 180 out of phase ls Figure 8 2. See Figure 16. What is the total impodance Zn of this circuirh a) 25 2 b) 36.10 256.31 c) 63.72 411.31 d) 134.6 2 2-21.80 Is 12 200 3. See Figure 16. What is...
Consider the following circuit. 200 ic a. Find i, if IA=0. o imat, fra, sa b. Find ig if IA =5A. um 10V $OM c. Find IA so that ic=0.
5. For the transport equation PDE Uz-ut + u = 0 IC u(z,0) cos z (a) What is the associated ODE after applying the method of characteristics? (b) Solve the associated ODE to find u(s,T) c)Find u(x, t)
5. For the transport equation PDE Uz-ut + u = 0 IC u(z,0) cos z (a) What is the associated ODE after applying the method of characteristics? (b) Solve the associated ODE to find u(s,T) c)Find u(x, t)