- A Solid 1 250 In Diameter Shaft Is Subjected To A Torque Of T 3001b Ft And An Axial Load Pacting As Shown In The Fig 1 (39.63 KiB) Viewed 43 times
Part 2 Determine the shear stress magnitude at the outer surface of the shaft produced by the applied torque T. Enter a positive value for the magnitude. TE psi Save for Later Attempts: 0 of 1 used Submit Answer Part 3 On a piece of paper, sketch Mohr's circle for state of stress at Point H at the outer surface of the shaft. At this time, coordinates of key points on Mohr's circle must be left in terms of the unknown axial tensile force P. Write an expression for the normal stress corresponding to the center of Mohr's circle in terms of P. Below, enter the coefficient of Passuming Cisin units of psi and Pis in units of lbs. So, the coefficient of Pto be entered must be in units of (1/in.?). CE psi Save for Later Attempts: 0 of 1 used Submit Answer
Part 4 If the radius of Mohr's circle is denoted R. choose the correct relationship between principal stress pl. Rand C, where is the stress corresponding to the center of Mohr's cirde from the previous step. Col = (C-R)/2 Opl = (C+R)/2 O l = C-R OG = C+R Save for Later Attempts: 0 of 1 used Submit Answer Part 5 Find a relationship between the radius of Mohr's circle, R. and the applied axial tensile force p. Then, use this expression along with the expression for Cin terms of Pfrom Step 3 to determine the largest load Pthat can be applied to the shaft. Pmax = lb Save for Later Attempts: 0 of 1 used Submit Answer