J ax
Guest
Hello everyone, I'm a mechanical engineering student.
We have, through input data, to be sized a shaft of a two-stage reduction gearbox characterized by toothed wheels to straight teeth, and then this tree we must also draw it:/ . in lesson we have been made a quick demonstration of how to dimensional the tree 3, the user, that is to be connected to the user. instead I have to size and draw the tree 1, that is the first, that to connect to the motor.
with regard to the real dimensioning (calculating of forces and moments, choosing of the material of the wheels, testing fatigue and pitting of the latter, static sizing and fatigue of the tree, choice of bearings and determination of the characteristics of the tabs) I should not have excessive problems.
the problem, at least for me, resides in the design, in the sense that the assistant made us a very quick sketch and absolutely not on the scale of the 3 tree that he did, and then said quickly that there will have to be seals and the case of the reducer, connected through screws. I didn't understand much. But if I could understand correctly how precisely this tree 3 should be done, then I could adapt it to my case (as I must make the tree 1).
So I was wondering if someone could help me, I don't know, maybe having a file of autocad or similar programs, or giving me suggestions.
I attach to the message two jpg files, which would practically be the tree in question designed by the assistant, resumed by two my companions (I saw that I did not see well until the board!)
In this case you had the 80 wide toothed wheel, then 180 is the distance between the center of the wheel and the center of the left bearing and 70 is the distance between the center of the wheel and the center of the right bearing (also here, from the sizing told us that the distance between the bearings was 250, but then tell us right, after the right bearing, how much you still have to do along the shaft). the tab is 14*9*60 and that toothed wheel had a radius primitive 144 mm. bearings are ball bearings with d=50 d=110 b=27
We have, through input data, to be sized a shaft of a two-stage reduction gearbox characterized by toothed wheels to straight teeth, and then this tree we must also draw it:/ . in lesson we have been made a quick demonstration of how to dimensional the tree 3, the user, that is to be connected to the user. instead I have to size and draw the tree 1, that is the first, that to connect to the motor.
with regard to the real dimensioning (calculating of forces and moments, choosing of the material of the wheels, testing fatigue and pitting of the latter, static sizing and fatigue of the tree, choice of bearings and determination of the characteristics of the tabs) I should not have excessive problems.
the problem, at least for me, resides in the design, in the sense that the assistant made us a very quick sketch and absolutely not on the scale of the 3 tree that he did, and then said quickly that there will have to be seals and the case of the reducer, connected through screws. I didn't understand much. But if I could understand correctly how precisely this tree 3 should be done, then I could adapt it to my case (as I must make the tree 1).
So I was wondering if someone could help me, I don't know, maybe having a file of autocad or similar programs, or giving me suggestions.
I attach to the message two jpg files, which would practically be the tree in question designed by the assistant, resumed by two my companions (I saw that I did not see well until the board!)
In this case you had the 80 wide toothed wheel, then 180 is the distance between the center of the wheel and the center of the left bearing and 70 is the distance between the center of the wheel and the center of the right bearing (also here, from the sizing told us that the distance between the bearings was 250, but then tell us right, after the right bearing, how much you still have to do along the shaft). the tab is 14*9*60 and that toothed wheel had a radius primitive 144 mm. bearings are ball bearings with d=50 d=110 b=27