11th Edition data must be used 2. The cold drawn AISI 1040 steel bar with 25-mm...
The cold drawn AISI 1040 steel bar with 25-mm width and 10-mm thick has a 6- mm diameter thru hole in the center of the plate. The plate is subjected to a completely reversed axial load that fluctuates from 12kN to 28kN. Use notch sensitivity of 0.83. (40 points) a. Estimate the fatigue factor of safety based on yielding criteria. b. Estimate the fatigue factor of safety based on Goodman and Morrow criteria.
The cold-drawn AISI 1040 steel bar shown in the figure is subjected to a completely reversed axial load fluctuating between 28 kN in compression to 28 kN in tension. Estimate the fatigue factor of safety based on achieving infinite life and the yielding factor of safety. If infinite life is not predicted, estimate the number of cycles to failure. 6-mm. 25 mm + 10 mm What is the factor of safety against yielding? The factor of safety against yielding is...
Required information The cold-drawn AISI 1040 steel bar shown in the figure is subjected to a completely reversed axial load fluctuating between 16 KN in compression to 16 kN in tension. Estimate the fatigue factor of safety based on achieving infinite life and the yielding factor of safety. If infinite life is not predicted, estimate the number of cycles to failure. 6-D S 10 What is the factor of safety against fatigue? The factor of safety against fatigue is
5 Part 2 of 3 Required information The cold-drawn AISI 1040 steel bar shown in the figure is subjected to a completely reversed axial load fluctuating between 16 kN in compression to 16 kN in tension Estimate the fatigue factor of safety based on achieving infinite life and the yielding factor of safety. If infinite life is not predicted, estimate the number of cycles to failure 0:58:22 Files 10 What is the factor of safety against fatigue? The factor of...
Required information The cold-drawn AISI 1040 steel bar shown in the figure is subjected to a completely reversed axial load fluctuating between 16 KN in compression to 16 kN in tension Estimate the fatigue factor of safety based on achieving infinite life and the yielding factor of safety. If infinite life is not predicted, estimate the number of cycles to failure. 6-D 25 man 10 What is the number of cycles to failure for this part? The value of the...
Required information The cold-drawn AISI 1040 steel bar shown in the figure is subjected to a completely reversed axial load fluctuating between 16 kN in compression to 16 kN in tension Estimate the fatigue factor of safety based on achieving infinite life and the yielding factor of safety. If infinite life is not predicted, estimate the number of cycles to failure. 6-D 25 man 10m What is the number of cycles to failure for this part? The value of the...
The cold-drawn AISI 1040 steel bar shown in the figure is subjected to a completely reversed axial load fluctuating between 28 kN in compression to 28 kN in tension. Estimate the fatigue factor of safety based on achieving infinite life and the yielding factor of safety. If infinite life is not predicted, estimate the number of cycles to failure.
PLEASE MAKE SURE THE ANSWERS MATCH THE ONES GIVEN BETWEEN PARENTHESES 1. Fluctuating loading. The cold-drawn AISI 1040 steel bar (S590 MPa, S 490 MPa) shown in the figure is subjected to the following different cyclic loading conditions. Estimate the fatigue factor of safety based on achieving infinite life (use Modified Goodman method) and the yielding factor of safety. If infinite life is not predicted, estimate the number of cycles to failure. The fatigue strength modification factor f 0.87. For...
The lever below is constructed of AISI 1050 cold-drawn steel. It is assumed that bar "DC" is strong enough and hence not part of the problem. The force "F" fluctuates between 50 and 250 lbf. Calculate the factor of safety against yielding and fatigue for a desired reliability of 99.9%. If finite life is predicted, estimate the number of cycles to failure. Use the Gerber Fatigue Failure Theory. A 12 in 4-in D in R. C 2 in 1-in D...
The shaft shown in the figure is machined from AISI 1040 CD steel and is supported in rolling bearings at A and B. The applied forces F1 = 1500 lbf and F2 = 3000 lbf are coming off of gears located at respective positions. The shaft rotates at 2000 rpm while transmitting 50hp between the gears. Determine the minimum fatigue factor of safety based on achieving infinite life using Modified- Goodman theory. If infinite life is not predicted, estimate the...