By approximation and to make the calculations smooth I've taken no of teeth on Gear A as 60 and Gear B as 90. By using gear ratios I've determined the following, , , , calculations in the image below.
Next is determining the size of gears, Gears A and B need to be of the same face width and C, D should have same face width, i.e., and (by trial and to easy with calculations)
First is the pitch diameter, p, below are the calculations for the same (for the module, m, I've referred Machine Design Data Book by V B Bhandari)
Since the minimum no of teeth are 20 (>17) we can go with full depth involute system which is widely used thus manufactured at low cost as tooling is easy to acquire.
Gear Data is as follows
Dimension | Value |
Addendum | |
Dedendum | |
Clearance | |
Working Depth | |
Whole Depth | |
Tooth Thickness | |
Tooth Space | |
Tooth Fillet |
After gears, it is the shafts and keys/keyways that are to be determined.
Shaft 1 and 3 can have a higher diameter than Shaft 2 as the smallest Gear C on it is only 40mm in diameter, so having a diameter of 22mm (standard size from databook) would be optimal, and other two would be good at 44mm (standard size from databook).
For both of these, the keys/keyways are as follows
Shaft size\dimension | key width | key depth | keyway depth in the shaft | keyway depth in gear | key length |
22mm | 6mm | 6mm | 3.5mm | 2.8mm | 18mm |
44mm | 14mm | 9mm | 5.5mm | 3.8mm | 36mm |
Due to the time constraint more than this can't be covered in one go, to save time submit this data and you can go further into the designing the gearbox.
The data which has not been calculated is obtained from Machine Design Data Book by V B Bhandari except the determination of gear ratio between Gear A and B.
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