Where is the surface strain greatest on a beam vibrating at its second natural frequency and why?
Where is the surface strain greatest on a beam vibrating at its second natural frequency and...
4. Resonance occurs: a. when the frequency of a vibrating force exactly matches a natural frequency of the object to which the force is applied. b. when the energy of the system is zero. c. If the force moving the spring is enough to slow down the object. d. When the current in an RC circuit goes to zero
The undamped natural frequency of the second-order low pass system may be identified as the frequency at which the phase shift = __________ degrees.
The strain rosette shown below is mounted on the flat surface of a beam. The following normal strains are obtained from each gauge: ε,--500 x 10", ε,-107 x 10-6, E 350 x 106. Making use of the gauge readings determine the normal strain in the x direction (x) shown using whatever equations and/or methods you want. (7 PTS) Hint: There is a relatively simple way to solve this problem and a more difficult way to solve it. 135° 85。 R-...
Question 1 A vibratory system in a vehicle is to be designed with the following parameters: k= 177 N/m, C =2 N-s/m, m=23 kg. Calculate the natural frequency of damped vibration. Quèstion 2 The damping ratio for a critical damped system is: 1.0 0.5 0 1.05 Question 3 A vibratory system is defined by the following parameters: m=2 kg, k = 100N/m, C =4 N-s/m. Determine the damping factor (ε) Question 5 When parts of a vibrating system slide on a dry surface, the damping is: Viscous Coulomb Hyntoretio None of above
As shown below (Fig.1), A strain gage with gage factor of 2.02 is mounted on the bottom of a beam to measure the strain on the surface of the beam. The beam's Young's Modulus is 193 GPa. A wheatstone bridge circuit was constructed as sketched in Fig. 2. Al resistors including the gage itself is 1202. Supply voltage is 5.0 V DC. The bridge is initially balanced when there is no load (a). when a downward load is added, will...
QUESTION 1:(15 points) Determine the natural frequency of the system corsisting of a cantilever beam and a spring in Fig.1. Assuming the beam and the spring to be massless, the system has the single DOF defined as the vertical deflection under a weight W 1.2kN .The beam has a length L=4m and the flexural rigidity EI = 2400 kM㎡. The spring has the stiffness 60 kN/m . EI t L Fig.1
Two different simple harmonic oscillators have the same natural frequency (f=1.70 Hz) when they are on the surface of the Earth. The first oscillator is a vertical spring and mass, the second is a pendulum. If both systems are moved to the surface of the moon (g=1.67 m/s2), what is the new frequency of the vertical spring and mass? Tries 0/20 Calculate the new frequency of the pendulum.
Task 1: Explain, with the help of diagrams where appropriate the natural frequency of vibration in a mass-spring systerm