Structural Analysis
6th Edition
ISBN: 9781337630931
Author: KASSIMALI, Aslam.
Publisher: Cengage,
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Convert the stress intensity factor of 3.14PSI √feet to units of Pa √m.
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- Transformations (strain) Q43 A strain guage rosette is placed on the outside surface of a loaded component The rossette has three guages aligned at 0, 45 and 90 degress. The microstrain readings are 578, 57 and 947 respectively. Use these readings to determine: the Maximium in-plane Principal Strain (Answer in microstrain). the Minimum in-plane Principal Strain (Answer in microstrain). the Principal Angle (Answer in degress). the Maximum in-plane Shear Strain (Answer in microstrain). Select the 4 correct answers from the list below/: a. 2041.83268658331 b. 53.2384648095396 c. 39.9288486071547 Od. 46.5836567083472 e. 2088.41634329165 f. 1193.38076759523 g. 26.6192324047698 Oh. 1790.07115139285 Oi. 1750.14230278569 Oj. 22.6033254987178 Ok. 1166.76153519046 I. 2386.76153519046 Om. 875.071151392846 n. 7.53444183290595 ✓o. 1458.45191898808 p. 30.1377673316238 q. 33.2740405059623 1491.72595949404 O s. 15.0688836658119 ✔t. 37.6722091645297arrow_forwardNeslyn used a 30m steel tape used to measure a certain distance. It was later found that the tape is 0.05m too short. The tape has a cross sectional area of 4.6mm2 and weight of 0.3512N/m. It was standardized at a temperature of 25°C and a pull of 55N. During the measurement, the tape was held horizontal and supported at midspan with a constant tension of 434.9N. The temperature at the time of measurement is 31.1°C. If the measured distance is 344.89m, determine the corrected distance (m).arrow_forward2. P Derive an equation that describes the vertical deflection of the beam, y(x), and also B calculate the maximum deflection of the beam. M = 0.5PL %3Darrow_forward
- Derive the equation of the resonance frequency of the uniform cantilever beam shown below by using method of conservation of energy. Solution procedure must be the principle of conservation of energy! Umax, maximum strain energy is equal to max. kinetic energy, Tmax of vibrating body. Tmax 1/2 S. y³²m dx U= 10. M(x)2 EIarrow_forwardA propped cantilever beam is loaded by a bending moment of the magnitude M3 at the point B as shown in Figure Q1. The cross-section of the beam is a rectangle of the width w and the hight / that are constant along the length of the beam L. The beam material's Young's modulus is Q. Figure Q1 Assuming the positive deflections and positive vertical reaction forces are upward, calculate o the value of the reaction forces at points A and B o the absolute value of the reaction bending moment at point Aarrow_forwardPlease give me right solution a,b and c...arrow_forward
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