Calculate the required diameter d of a bearing shaft for bending due to its own weight and 2 point loads
Calculation results:
Line load due to the own weight of the shaft | ? | N/mm |
Total length of the shaft | ? | mm |
T_A (transverse force in A) | ? | N |
T_C21 (transverse force 1 in C) | ? | N |
T_C22 (transverse force 2 in C) | ? | N |
T_D21 (transverse force 1 in D) | ? | N |
T_D22 (transverse force 2 in D) | ? | N |
T_B (transverse force in B) | ? | N |
Lowest value of T_A,T_C21,T_C22,T_D21, T_D22, T_B | ? | N |
Highest value of T_A,T_C21,T_C22,T_D21, T_D22, T_B | ? | N |
Reaction force FA | ? | N |
Reaction force FB | ? | N |
Location of the maximum bending moment | ? | |
Location of zero on the transverse force line | ? | mm |
Maximum bending moment | ? | Nmm |
Deflection in the middle of the shaft | ? | mm |
Maximum deflection in the entire shaft (40 evaluation points) | ? | mm |
Maximum deflection in the entire shaft at distance | ? | mm |
Deflection limit based on total length/300 | ? | mm |
Required moment of resistance W | ? | mm3 |
Required diameter d | ? | mm |
The transverse force line or T-diagramma
The deflection of the shaft