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DEFORMATIONOF BEAMS DUE TO BENDING 1, Two basic displacement quantities of to measure deformation of the beam ) Deflection: The displacement of the centroid of a section in a direction perpendicular to the axis of the beam it is designated by y. it is positive if its direction is the same as f, otherwise it is negative P 2). Angle of rotation: The angle by which cross section turns with respect X to its original position about the neutral axis. it is designated by 0. It is ● positive if the angle of rotation rotates in the clockwise direction otherwise it 1 Is negative. 2 deflection curve: The smooth curve that the axis of the beam is transformed into after deformation is called the deflection curve. Its equation is v=f(r) Small deflection 3 The relation between the angle of rotation and the defection curve: tg 0= df →b= f dx1).Deflection:The displacement of the centroid of a section in a direction perpendicular to the axis of the beam. It is designated by v . It is positive if its direction is the same as f,otherwise it is negative. 3、The relation between the angle of rotation and the deflection curve: 1、Two basic displacement quantities of to measure deformation of the beam (1) d d tg f x f  =   =  Small deflection P x v C  C1 f 2). Angle of rotation:The angle by which cross section turns with respect to its original position about the neutral axis .it is designated by . It is positive if the angle of rotation rotates in the clockwise direction, otherwise it is negative. 2、deflection curve:The smooth curve that the axis of the beam is transformed into after deformation is called the deflection curve. Its equation is v =f (x)
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