Engineering Planetary Mechanism Bevel Gears

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The discussion revolves around proving a mathematical relationship involving planetary mechanism bevel gears. One participant expresses interest but seeks clarification or a specific question. Another participant attempts to demonstrate the relationship but arrives at a different expression, prompting a request for proof of the original relationship. The focus remains on understanding the mathematical proof related to the expressions involving z2, z3, z4, and z5. Clarity on this relationship is essential for further exploration of planetary gear mechanisms.
dbeckam
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Homework Statement
The toothed bevel wheel 1, which rotates about the fixed axis A, is in mesh with the bevel planet gears 2 rigidly connected to the bevel planet gears 4. The planet gears 2 and 4 form a rotational pair with the driving element 6 which rotates about the fixed axis B. The satellite pinion 2 is meshed with the fixed gear wheel 3; the satellite pinion 4 is meshed with the conical toothed wheel 5 that rotates around the fixed axis B. The numbers of revolutions per minute n1, of wheel 1 and n5, of wheel 5 are related by the condition:
Relevant Equations
Thank you very much for the help.
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Interesting, but do you have a question ?
 
Baluncore said:
Interesting, but do you have a question ?
I tried to demonstrate it and got the same expression but with -z2*z5 + z3*z4 instead of z3*z4+z2*z5. So my question is how to prove that relationship.
 
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