In an epicyclic gear of the sun and planet type, the p.c.d of the internally toothed ring is to be as close as possible to 220 mm and the teeth are to have a module of 4. When the ring is stationary, the spider, which carries three planets, is to make one revolution for every five of the driving spindle carrying the sun wheel. (a) Determine suitable numbers of teeth for all the wheels. 10 (b) Determine the exact p.c.d of the ring 2 (c) If a torque of 12 Nm is applied to the shaft carrying the sun wheel, what torque will be required to keep the ring stationary?
In an epicyclic gear of the sun and planet type, the p.c.d of the internally toothed ring is to be as close as possible to 220 mm and the teeth are to have a module of 4. When the ring is stationary, the spider, which carries three planets, is to make one revolution for every five of the driving spindle carrying the sun wheel. (a) Determine suitable numbers of teeth for all the wheels. 10 (b) Determine the exact p.c.d of the ring 2 (c) If a torque of 12 Nm is applied to the shaft carrying the sun wheel, what torque will be required to keep the ring stationary?
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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In an epicyclic gear of the sun and planet type, the p.c.d of the internally toothed ring is to
be as close as possible to 220 mm and the teeth are to have a module of 4. When the ring
is stationary, the spider, which carries three planets, is to make one revolution for every
five of the driving spindle carrying the sun wheel.
(a) Determine suitable numbers of teeth for all the wheels. 10
(b) Determine the exact p.c.d of the ring 2
(c) If a torque of 12 Nm is applied to the shaft carrying the sun wheel, what torque
will be required to keep the ring stationary?
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