How to Calculate Maximum stress induced for strut with axial and transverse point load at center?
Maximum stress induced for strut with axial and transverse point load at center calculator uses Maximum bending stress = (Column Compressive load/Column Cross Sectional Area)+((Greatest Safe Load*(((sqrt(Moment of Inertia Column*Modulus of Elasticity Column/Column Compressive load))/(2*Column Compressive load))*tan((Column Length/2)*(sqrt(Column Compressive load/(Moment of Inertia Column*Modulus of Elasticity Column/Column Compressive load))))))*(Distance from Neutral Axis to Extreme Point)/(Column Cross Sectional Area*(Least Radius of Gyration Column^2))) to calculate the Maximum bending stress, The Maximum stress induced for strut with axial and transverse point load at center formula is defined as one of the most extensively used failure criteria to predict the failure of composite materials as this criterion is less complicated. Maximum bending stress is denoted by σbmax symbol.
How to calculate Maximum stress induced for strut with axial and transverse point load at center using this online calculator? To use this online calculator for Maximum stress induced for strut with axial and transverse point load at center, enter Column Compressive load (Pcompressive), Column Cross Sectional Area (Asectional), Greatest Safe Load (Wp), Moment of Inertia Column (I), Modulus of Elasticity Column (εcolumn), Column Length (lcolumn), Distance from Neutral Axis to Extreme Point (c) & Least Radius of Gyration Column (rleast) and hit the calculate button. Here is how the Maximum stress induced for strut with axial and transverse point load at center calculation can be explained with given input values -> 2.9E-10 = (400/1.4)+((100*(((sqrt(5.6E-05*10560000/400))/(2*400))*tan((5/2)*(sqrt(400/(5.6E-05*10560000/400))))))*(0.01)/(1.4*(0.04702^2))).