This document discusses belt drives and pulleys. It defines a belt drive as using one or more continuous belts over two pulleys to transfer rotary motion between two shafts via friction. The main types of belts are flat, round, V, and timing belts. Belt drives can be open, crossed, use idler pulleys, or be compound. Applications include machinery like drilling machines, lathes, and automobiles.
Este documento describe el sistema de polea-correa, el cual consiste en dos poleas giratorias unidas por una correa flexible. Existen dos tipos de sistemas seg炭n el tama単o de las poleas: uno que reduce la velocidad y otro que la multiplica. El sistema ofrece una transmisi坦n de movimiento circular a distancia de forma suave y silenciosa, pero su potencia es limitada y la correa puede salirse. Se usa com炭nmente en motores de autos, ventiladores y electrodom辿sticos.
Gears are mechanical devices used to transmit rotational motion and torque between two shafts. The document discusses several types of gears including spur gears, helical gears, bevel gears, hypoid gears, worm gears, rack and pinion gears, and planetary gears. It explains how each type of gear works and common uses for different gear types.
Belts and pulleys are used to mechanically link rotating shafts to transmit power efficiently. Belts come in various materials like leather, cotton, rubber, and are looped over pulleys. The amount of power a belt can transmit depends on its velocity, tension, contact arc with the pulley, and operating conditions. Pulleys are used with belts to change the direction of an applied force or reduce the amount of force needed to lift a load. There are different types of belt drives including flat, vee, timing, and round belts. Belt arrangements can be open or closed, and pulleys can be fixed or movable to alter the direction of rotation.
Helical gears are cylindrical gears whose teeth are angled and appear as a segment of a helix. They can transmit power between parallel or perpendicular axes. Key terms used in helical gears include helix angle, axial pitch, and normal pitch. The face width of single and double helical gears is determined based on the pitch, module, and helix angle. Helical gears are stronger than spur gears and can transmit higher loads while running more smoothly due to their angled teeth. They are commonly used in heavy load applications in industries such as steel, textiles, food processing, and construction equipment.
1. Gears transmit power between two shafts by meshing teeth without slip. The smaller gear is called the pinion and the larger is called the gear.
2. Gears can be classified based on tooth shape and disposition, including spur, helical, bevel, and worm gears. Spur gears have parallel teeth and transmit power between parallel shafts.
3. Involute tooth profiles satisfy the law of gearing by allowing the contact point between meshing teeth to move smoothly along a common tangent, transmitting motion efficiently. Involute profiles are commonly used in gear design.
Continental Conveyors specializes in conveyor belts and offers a wide range of products and services. They produce high quality conveyor belts for various industries using advanced materials and technologies. Their products include food grade, chemical resistant, heat resistant, and oil resistant belts. They also provide installation, repair, and maintenance services to ensure belts are functioning properly. Their goal is to deliver unmatched quality and innovative solutions to help customers convey materials effectively.
This document provides an overview of conveyor belt techniques, including:
- A brief history of conveyor belt development from the late 19th century to present day. Key milestones included the introduction of rubber belts, steel cord belts, and new reinforcing materials.
- The document aims to assist operators, engineers, and project managers by providing elementary data, instructions, and tips for accurate calculations and component selection.
- It covers topics like belt and drive system design, belt materials, load considerations, calculations, and more. The goal is to help understand conveyor belt system design and select the optimal belt type for different applications.
The document summarizes the key components and operation of ship steering systems. It describes how the steering wheel or joystick on the bridge transmits orders to the receiver in the steering gear compartment. The receiver then conveys orders to the control unit, which amplifies the signal to the power unit to turn the rudder stock. Common power units are mechanical, electro-mechanical, hydraulic, and pneumatic-hydraulic systems. The document provides details on specific steering gear components like rotary vane gears and ram/piston systems. It also explains the operation of variable displacement hydraulic pumps used in steering systems.
This document discusses different types of belt and rope drives used to transmit power between shafts. Flexible drives like belts, ropes, and chains are used when the distance between shafts is large, while gears are used for shorter distances. The document describes various belts like flat belts, V-belts, and circular belts made of different materials. It also outlines different belt drive configurations including open, crossed, compound, and stepped pulley drives that use idler pulleys to change the direction of power transmission.
This document discusses torsional vibrations in shafts. It provides equations to calculate the natural frequency of torsional vibrations based on the shaft's torsional stiffness, mass moment of inertia, and material properties. As an example, it calculates the natural frequency of a flywheel mounted on a vertical shaft. It then discusses multi-rotor shaft systems and how to determine the location of nodes. Finally, it provides methods to calculate the natural frequency and node locations of stepped shafts with varying diameters connecting multiple flywheels.
This document discusses gears and gear trains. It defines gears as components that transmit rotational force from one shaft to another. The main types of gears discussed are spur gears, helical gears, bevel gears, worm gears, and planetary/epicyclic gears. Gear terminology like pitch circle, diametral pitch, and module are also defined. Gear trains can be simple, compound, or planetary and are used to reduce speed and increase torque. Planetary gear trains provide high gear ratios and are commonly used in automatic transmissions.
1. The document contains information about flywheel design including formulas for centrifugal stress, energy variation, and determining the necessary mass and dimensions of a flywheel.
2. Key parameters that must be determined from the problem information include the energy variation, mean resisting torque, angular velocity, and coefficient of fluctuation of speed.
3. The mass and dimensions of the flywheel can then be calculated using the density of the material, maximum safe centrifugal stress, energy variation, and other specified parameters such as diameter.
Dynamics of Machine - Unit III-Transverse VibrationDr.S.SURESH
油
This document discusses transverse vibrations of machines. It defines different types of vibrations including free, forced, and damped vibrations. It specifically focuses on natural frequency of free transverse vibrations for a simply supported shaft subjected to a point load or uniform load. It also discusses the effect of inertia of constraints on transverse vibration and methods to determine natural frequency for a shaft subjected to multiple point loads. Additionally, it covers whirling speed and factors affecting critical speed of a shaft. Finally, it provides example problems related to natural frequency, damping, and transverse vibrations of shafts.
Porter Governor is a modification of Watt Governor with central load attached to the sleeve. This load moves up and down the central spindle. The additional force increases the speed of revolution required to enable the balls to rise to any predetermined level.
Wire ropes are made of strands of twisted steel wires wrapped around a core. They are used to transmit power over long distances in applications like elevators, cranes, and bridges. Wire ropes have advantages like being lighter, more reliable, and durable. They are classified based on the direction of twist of the wires and strands. Design considerations for wire ropes include selecting the type based on application, calculating design load and rope diameter, and ensuring stresses do not exceed the rope's ultimate strength. Sample problems demonstrate designing a wire rope for a mine hoist and selecting a rope to lift debris from a well.
(1) The document discusses power screws, which are screw and nut systems that convert rotational motion to linear motion.
(2) Power screws have advantages like high efficiency in transmitting power but limitations like lower strength than V-threads.
(3) Common forms of threads for power screws include square, ACME, trapezoidal, and buttress threads, which vary in properties like strength, efficiency, and direction of power transmission.
This document provides an overview of different types of gear trains. It begins by introducing gear trains and their uses in mechanisms and machines. It then discusses simple gear trains and how to calculate their velocity ratios. Compound gear trains which can achieve higher speed reductions than simple gear trains are also covered. Other topics include reverted, epicyclic or planetary, and worm gear trains. Examples are provided to demonstrate how to calculate parameters for different gear train configurations.
The document discusses degrees of freedom (DOF) of rigid bodies and kinematic mechanisms. It states that a rigid body in 3D space has 6 DOF, while in a 2D plane it has 3 DOF consisting of translations along two axes and a rotation. For mechanisms, DOF is calculated using formulas that account for the number of links, joints, and their types. DOF indicates the number of independent motions a mechanism can perform, with higher values indicating less constraint. Formulas to calculate DOF in 2D and 3D are provided along with examples worked out.
This document discusses different types of follower motion in cam and follower mechanisms. It describes four standard types of follower motion: uniform velocity, simple harmonic motion, uniform acceleration and deceleration, and cycloidal motion. It also discusses displacement, velocity, and acceleration diagrams which plot the displacement, velocity, and acceleration of the follower against the angular displacement of the cam. These diagrams are used to analyze the motion of the follower in a cam and follower system. Key terms related to cam and follower mechanisms such as stroke, angular velocity, cam angle, and acceleration of the follower are also defined.
The document discusses balancing of rotating and reciprocating masses. It describes static and dynamic balancing, where static balancing ensures the center of gravity remains stationary during rotation and dynamic balancing ensures the resultant moments are equal to zero. Types of balancing discussed include balancing a single rotating mass with one or two masses in the same or different planes, as well as balancing multiple masses in the same or different planes. Examples provided calculate the magnitude and position of balancing masses given masses, radii of rotation, and angular positions of unbalanced masses.
Nylon bearings offer excellent load bearing capacity, corrosion resistance, and are lightweight compared to steel. Proper bearing design requires considering the operating environment including temperature and moisture, as well as calculating the necessary press fit, running clearance by accounting for shaft allowance, temperature and moisture factors, and ensuring the bearing size can withstand the load and surface speed. Questions about the bearing design process are welcome.
This document discusses different types of gear trains:
1. Simple gear train which uses one gear on each shaft to transmit motion.
2. Compound gear train which uses more than one gear on a shaft.
3. Reverted gear train where the first and last gears are co-axial and rotate in the same direction.
4. Epicyclic gear train where the gear axes can move relative to a fixed axis, allowing one gear to drive another in circular motion.
Formulas for speed ratio and train value are provided for each gear train type. Examples of applications like differentials are also mentioned.
Three types of gear trains are described:
1. Simple gear trains involve one gear on each shaft to transmit power.
2. Compound gear trains have more than one gear on a shaft, allowing for larger speed reductions.
3. Epicyclic gear trains have gears mounted on shafts that can move relative to a fixed axis, enabling high velocity ratios with moderate sized gears. Epicyclic trains are used in automotive differentials and machinery.
This document discusses gyroscopes and gyroscopic effects. It begins by defining a gyroscope and explaining that gyroscopes resist changes to the direction of their rotational axis, known as the gyroscopic effect. It then provides examples of applications that utilize gyroscopes, such as gyrocompasses, inertial guidance systems, and precession in bearings. The document goes on to define angular momentum and discuss how gyroscopic couples arise due to a change in the direction of angular momentum. It provides figures to illustrate gyroscopic couples and their effects on aircraft when turning. Finally, it analyzes gyroscopic effects on rotating objects like disks, rods, and propellers mounted on bearings.
This document provides solutions to problems involving belt drives. It first solves for the tensions and power transmission in a belt drive system connecting two pulleys of different diameters, one running at 200 rpm. Taking into account centrifugal tension, friction, and a maximum tension of 2 kN, it finds the transmitted power is 13.588 kW. It also calculates the efficiencies lost to friction in the system.
Selection of gearbox for epicyclic gear boxShekhar Kamthe
油
This presentation discusses epicyclic gear trains and their applications. It describes the basic components and operation of simple and compound epicyclic gear trains, including sun and planet gears. Methods for calculating velocity ratios in epicyclic gears are presented. Examples of specific epicyclic gear applications discussed include Humpage's speed reduction gear and the differential gear used in automobiles. The advantages of epicyclic gears over conventional gears are their smaller size, higher durability, and ability to achieve high transmission ratios. Their disadvantages include higher cost and more complex design.
The document summarizes the key components and operation of ship steering systems. It describes how the steering wheel or joystick on the bridge transmits orders to the receiver in the steering gear compartment. The receiver then conveys orders to the control unit, which amplifies the signal to the power unit to turn the rudder stock. Common power units are mechanical, electro-mechanical, hydraulic, and pneumatic-hydraulic systems. The document provides details on specific steering gear components like rotary vane gears and ram/piston systems. It also explains the operation of variable displacement hydraulic pumps used in steering systems.
This document discusses different types of belt and rope drives used to transmit power between shafts. Flexible drives like belts, ropes, and chains are used when the distance between shafts is large, while gears are used for shorter distances. The document describes various belts like flat belts, V-belts, and circular belts made of different materials. It also outlines different belt drive configurations including open, crossed, compound, and stepped pulley drives that use idler pulleys to change the direction of power transmission.
This document discusses torsional vibrations in shafts. It provides equations to calculate the natural frequency of torsional vibrations based on the shaft's torsional stiffness, mass moment of inertia, and material properties. As an example, it calculates the natural frequency of a flywheel mounted on a vertical shaft. It then discusses multi-rotor shaft systems and how to determine the location of nodes. Finally, it provides methods to calculate the natural frequency and node locations of stepped shafts with varying diameters connecting multiple flywheels.
This document discusses gears and gear trains. It defines gears as components that transmit rotational force from one shaft to another. The main types of gears discussed are spur gears, helical gears, bevel gears, worm gears, and planetary/epicyclic gears. Gear terminology like pitch circle, diametral pitch, and module are also defined. Gear trains can be simple, compound, or planetary and are used to reduce speed and increase torque. Planetary gear trains provide high gear ratios and are commonly used in automatic transmissions.
1. The document contains information about flywheel design including formulas for centrifugal stress, energy variation, and determining the necessary mass and dimensions of a flywheel.
2. Key parameters that must be determined from the problem information include the energy variation, mean resisting torque, angular velocity, and coefficient of fluctuation of speed.
3. The mass and dimensions of the flywheel can then be calculated using the density of the material, maximum safe centrifugal stress, energy variation, and other specified parameters such as diameter.
Dynamics of Machine - Unit III-Transverse VibrationDr.S.SURESH
油
This document discusses transverse vibrations of machines. It defines different types of vibrations including free, forced, and damped vibrations. It specifically focuses on natural frequency of free transverse vibrations for a simply supported shaft subjected to a point load or uniform load. It also discusses the effect of inertia of constraints on transverse vibration and methods to determine natural frequency for a shaft subjected to multiple point loads. Additionally, it covers whirling speed and factors affecting critical speed of a shaft. Finally, it provides example problems related to natural frequency, damping, and transverse vibrations of shafts.
Porter Governor is a modification of Watt Governor with central load attached to the sleeve. This load moves up and down the central spindle. The additional force increases the speed of revolution required to enable the balls to rise to any predetermined level.
Wire ropes are made of strands of twisted steel wires wrapped around a core. They are used to transmit power over long distances in applications like elevators, cranes, and bridges. Wire ropes have advantages like being lighter, more reliable, and durable. They are classified based on the direction of twist of the wires and strands. Design considerations for wire ropes include selecting the type based on application, calculating design load and rope diameter, and ensuring stresses do not exceed the rope's ultimate strength. Sample problems demonstrate designing a wire rope for a mine hoist and selecting a rope to lift debris from a well.
(1) The document discusses power screws, which are screw and nut systems that convert rotational motion to linear motion.
(2) Power screws have advantages like high efficiency in transmitting power but limitations like lower strength than V-threads.
(3) Common forms of threads for power screws include square, ACME, trapezoidal, and buttress threads, which vary in properties like strength, efficiency, and direction of power transmission.
This document provides an overview of different types of gear trains. It begins by introducing gear trains and their uses in mechanisms and machines. It then discusses simple gear trains and how to calculate their velocity ratios. Compound gear trains which can achieve higher speed reductions than simple gear trains are also covered. Other topics include reverted, epicyclic or planetary, and worm gear trains. Examples are provided to demonstrate how to calculate parameters for different gear train configurations.
The document discusses degrees of freedom (DOF) of rigid bodies and kinematic mechanisms. It states that a rigid body in 3D space has 6 DOF, while in a 2D plane it has 3 DOF consisting of translations along two axes and a rotation. For mechanisms, DOF is calculated using formulas that account for the number of links, joints, and their types. DOF indicates the number of independent motions a mechanism can perform, with higher values indicating less constraint. Formulas to calculate DOF in 2D and 3D are provided along with examples worked out.
This document discusses different types of follower motion in cam and follower mechanisms. It describes four standard types of follower motion: uniform velocity, simple harmonic motion, uniform acceleration and deceleration, and cycloidal motion. It also discusses displacement, velocity, and acceleration diagrams which plot the displacement, velocity, and acceleration of the follower against the angular displacement of the cam. These diagrams are used to analyze the motion of the follower in a cam and follower system. Key terms related to cam and follower mechanisms such as stroke, angular velocity, cam angle, and acceleration of the follower are also defined.
The document discusses balancing of rotating and reciprocating masses. It describes static and dynamic balancing, where static balancing ensures the center of gravity remains stationary during rotation and dynamic balancing ensures the resultant moments are equal to zero. Types of balancing discussed include balancing a single rotating mass with one or two masses in the same or different planes, as well as balancing multiple masses in the same or different planes. Examples provided calculate the magnitude and position of balancing masses given masses, radii of rotation, and angular positions of unbalanced masses.
Nylon bearings offer excellent load bearing capacity, corrosion resistance, and are lightweight compared to steel. Proper bearing design requires considering the operating environment including temperature and moisture, as well as calculating the necessary press fit, running clearance by accounting for shaft allowance, temperature and moisture factors, and ensuring the bearing size can withstand the load and surface speed. Questions about the bearing design process are welcome.
This document discusses different types of gear trains:
1. Simple gear train which uses one gear on each shaft to transmit motion.
2. Compound gear train which uses more than one gear on a shaft.
3. Reverted gear train where the first and last gears are co-axial and rotate in the same direction.
4. Epicyclic gear train where the gear axes can move relative to a fixed axis, allowing one gear to drive another in circular motion.
Formulas for speed ratio and train value are provided for each gear train type. Examples of applications like differentials are also mentioned.
Three types of gear trains are described:
1. Simple gear trains involve one gear on each shaft to transmit power.
2. Compound gear trains have more than one gear on a shaft, allowing for larger speed reductions.
3. Epicyclic gear trains have gears mounted on shafts that can move relative to a fixed axis, enabling high velocity ratios with moderate sized gears. Epicyclic trains are used in automotive differentials and machinery.
This document discusses gyroscopes and gyroscopic effects. It begins by defining a gyroscope and explaining that gyroscopes resist changes to the direction of their rotational axis, known as the gyroscopic effect. It then provides examples of applications that utilize gyroscopes, such as gyrocompasses, inertial guidance systems, and precession in bearings. The document goes on to define angular momentum and discuss how gyroscopic couples arise due to a change in the direction of angular momentum. It provides figures to illustrate gyroscopic couples and their effects on aircraft when turning. Finally, it analyzes gyroscopic effects on rotating objects like disks, rods, and propellers mounted on bearings.
This document provides solutions to problems involving belt drives. It first solves for the tensions and power transmission in a belt drive system connecting two pulleys of different diameters, one running at 200 rpm. Taking into account centrifugal tension, friction, and a maximum tension of 2 kN, it finds the transmitted power is 13.588 kW. It also calculates the efficiencies lost to friction in the system.
Selection of gearbox for epicyclic gear boxShekhar Kamthe
油
This presentation discusses epicyclic gear trains and their applications. It describes the basic components and operation of simple and compound epicyclic gear trains, including sun and planet gears. Methods for calculating velocity ratios in epicyclic gears are presented. Examples of specific epicyclic gear applications discussed include Humpage's speed reduction gear and the differential gear used in automobiles. The advantages of epicyclic gears over conventional gears are their smaller size, higher durability, and ability to achieve high transmission ratios. Their disadvantages include higher cost and more complex design.
In questa presentazione si mettono in relazione i pianali dei veicoli con il loro comportamento su strada. Infatti, guardando un pianale, si pu嘆 capire come si potr comportare su strada il veicolo che lo adotter.
Smart Growth From Sprawl To Sustainability International Edition Reedshumidforis
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Sperimentazione di spazi gratuiti RAG (Retrieval Augmented Generation) in cui ogni docente pu嘆 creare un proprio assistente virtuale privato (non condiviso) che lo supporta in biblioteca e non solo.
https://www.aib.it/corsi/ia-alfabetizzazione-biblioteca-scolastica
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1. LA FISICA DELLA BICICLETTA
I.C. 束FOSCOLO GABELLI損
Classe 3^ C
Progetto Lastradanoneunagiungla
2. La forza muscolare imprime il
movimento ai pedali che sono solidali con
una ruota dentata chiamata corona.
Attraverso la catena il moto viene
trasmesso ad una seconda ruota dentata
detta pignone che si trova sullasse della
ruota posteriore.
La catena non consente lo slittamento
fra le parti mosse dalla stessa forza
motrice, perch辿 si avvolge sulle ruote
dentate garantendo un rapporto di
trasmissione costante.
TRASMISSIONE DEL MOVIMENTO
3. Indicando con nc il numero di denti della corona e con np il numero di denti del
pignone, il rapporto di trasmissione 竪 cos狸 definito:
= nc / np
Tale rapporto 竪 in relazione inversa con le frequenze f di rotazione delle ruote dentate:
nc / np = fp / fc , da cui ricaviamo che
fp = fc
Per esempio se il numero di denti della corona fosse 24 e il pignone avesse 12 denti, il
rapporto di trasmissione sarebbe uguale a 2, quindi la frequenza del pignone sarebbe 2
volte quella della corona (2 giri della ruota posteriore per ogni giro di pedale).
RAPPORTO DI TRASMISSIONE
5. Indicando con r il raggio della ruota posteriore, la sua velocit periferica v 竪 data dalla
formula:
v = 2 r fp = 2 r fc
Invece, lo spazio s percorso dal bordo della ruota per ogni giro completo di pedale 竪:
s = 2 r
Tale spazio , chiamato sviluppo, indica anche la distanza percorsa sulla strada ad ogni
giro di pedale, e pu嘆 essere, quindi, calcolato semplicemente moltiplicando la
circonferenza della ruota posteriore (2r) per il rapporto di trasmissione .
SVILUPPO METRICO
6. Una bici con il cambio ha di solito una corona con 3 ruote dentate:
grande: 54 denti
intermedia 42 denti
piccola: 22 denti
Il numero delle ruote dentate del pacco pignoni 竪 variabile, da 7 a 11, ma la situazione
pi湛 frequente 竪 avere 9 ruote dentate. Un esempio 竪 il seguente:
9 velocit con 11, 13, 15, 17, 20, 23, 26, 30, 34 denti
CAMBIO
7. Usando il cambio 竪 possibile collegare tra loro ruote dentate con diverso numero di
denti e quindi variare il rapporto di trasmissione .
Diminuendo il rapporto di trasmissione si diminuisce lo spazio percorso dalla
bicicletta con una pedalata e anche la spinta necessaria per far compiere ai pedali un
giro completo: si procede meno velocemente ma si fa meno fatica.
Ogni volta che noi posizioniamo la catena su una determinata corona anteriore e su un
pignone posteriore, selezioniamo un rapporto di marcia. Questo rapporto ci consente
di sviluppare una data distanza a ogni colpo di pedale.
Questa 竪 indicata con il nome di sviluppo metrico ed 竪 direttamente influenzata dal
numero di denti della corona anteriore, dal numero di denti del pignone posteriore e
dalla circonferenza della ruota (poich辿 al variare della circonferenza varia anche la
lunghezza percorsa a ogni colpo di pedale).
CAMBIO E SVILUPPO METRICO
8. Perch辿 竪 importante lo sviluppo metrico? Perch辿 permette di capire quanti metri
si fanno con ogni singolo rapporto, definendo cos狸 quali siano quelli adatti alla
pianura, alla salita e alla discesa.
Inoltre differenti combinazioni di corona e pignone danno sviluppi metrici molto
simili e conoscerli permette di ampliare le nostre scelte di utilizzo, una cosa molto
utile soprattutto se ci troviamo ad affrontare percorsi che cambiano rapidamente e ci
obbligano a variare di continuo i rapporti.
CAMBIO E SVILUPPO METRICO
9. Quando giro in citt, di solito uso la corona anteriore (che ha 54 denti) e il
terzultimo pignone posteriore (che ha 16 denti), con una bici da 26 con
una circonferenza pari a 2085 mm. Inseriamo questi dati nella formula e
avremo:
54
16
* 2133 mm = 7198 = 7,19 m
In pratica, usando questo rapporto, a ogni colpo di pedale percorro 7 metri.
Da ci嘆 deriva il nome rapporto lungo, poich辿 permette di percorrere pi湛
metri a ogni rotazione completa del pedale. Di contro, essendo un rapporto
definito duro, dovr嘆 impiegare pi湛 forza e quindi fare pi湛 fatica per mettere
in rotazione il pedale.
RAPPORTI CONSIGLIATI (PIANURA)
10. Quando invece mi trovo ad affrontare una salita, posso usare il cosiddetto
rapportino, ovvero la corona pi湛 piccola (22 denti) e il pignone pi湛
grande (32 denti), con una ruota ad es. da 26, ha una circonferenza di
2085mm.
22
32
* 2085 mm = 1433 = 1,43 m
In pratica, usando questo rapporto, a ogni colpo di pedale percorro 1,4
metri. Con un rapporto cos狸, definito 束corto損, sviluppo pochi metri a ogni
colpo di pedale ma lo sforzo che dovr嘆 fare per mettere in rotazione i
pedali 竪 minimo, infatti questo rapporto viene definito agile.
RAPPORTI CONSIGLIATI (SALITA)
11. Teoricamente ho a disposizione 3x9 = 27 combinazioni differenti rapporti,
per嘆 ci sono alcune situazioni sconsigliate.
Nella figura a destra, e nelle situazioni simili, si vede che la catena lavora
quasi in diagonale rispetto al telaio. Questa situazione non 竪 affatto
consigliabile, poich辿 la catena fa uno sforzo eccessivo per mantenere la
posizione e laggancio con i denti.
Questo provoca unusura precoce della catena, sollecita notevolmente i
denti della corona e si usurano velocemente tutte le parti che compongono
la cosiddetta 束trasmissione損.
RAPPORTI SCONSIGLIATI
12. In conclusione, avendo 3 ruote dentate alla corona, i rapporti consigliati sono i
seguenti:
Corona Pignone
- Corona grande Ruote dentate da 20, 23, 26, 30, 34 denti
- Corona intermedia Tutte le ruote dentate
- Corona piccola Ruote dentate da 11, 13, 15, 17, 20 denti
RAPPORTI CONSIGLIATI