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- D=76kNE=274kg F= 38.5I cannot understand these For point of contraflexural, 40090300=200×x90300 x=2 m θA=0 (fixed support) θDA=θD-θA=θD=Area of MEI Dia between A and D = 19030012×600×3+600×4+12×300×3-12×200×2 =355090300 θD=0.03931 radianθD= 2.252° Deflection at point D ∆D=31-CosθD ∆D=2.3176×10-3 mm Deflection at point D is 2.3176×10-3 mmans. 514mm 1.15 cu.m/s
- cBwm@ 2 hEe MONTH 3 (page 2 of 3) X < elearning.uowa.edu.iq Be & - .o ¥ Flag question For the beam shown find the deflection at point B ftand D ft if EI=2200kip.ft2 by using the superposition method. 12kip A‘ i o ¢ D Previous page < MONTH2 il andyl B > 0 1sorry，what are these： Step 3 Slope deflection equation In section AB MAB= MFAB+22EIL2θA+θB-3δLMAB= -12.5+4EI5θB MBA= 12.5+4EI52θB In section BC MBC= 0+2EI52θB+θC MCB= 2EI5θB+2θC In section CD MCD= -16.67+4EI52θC MDC= 16.67+4EI5θC arrow_forward Step 4 Equilibrium equations Equilibrium equations MBA+MBC= 0 -(i)MCB+MCD= 0 -(ii) Now, From i12.5+8EIθB5+4EIθB5+2EIθC5= 0EIθB125+EIθC25 = -12.5 -(iii) From ii2EIθB5+4EIθC5+-16.67+8EIθC5=02EIθB5+EIθC125= 16.67 iv Solving equations (iii) and (iv), we get EIθB= -6.548EIθC = 8.037A compressor reed valve is made from a flat piece of metal. The reed is 0.8centimeter long. When gas passes through the port, the movable end of thereed makes an angle of 25° with the normal position. How high is the movableend of the reed when the valve is open? Round the answer to the nearerhundredth centimeter.