PPT: Shafts | Design of Machine Elements - Mechanical Engineering PDF Download

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Design of Shaft
• A shaft is a rotating member usually of circular cross-section (solid 
or hollow), which transmits power and rotational motion. 
• Machine elements such as gears, pulleys (sheaves), flywheels, 
clutches, and sprockets are mounted on the shaft and are used to 
transmit power from the driving device (motor or engine) through a 
machine. 
• Press fit, keys, dowel, pins and splines are used to attach these 
machine elements on the shaft. 
• The shaft rotates on rolling contact bearings or bush bearings.  
• Various types of retaining rings, thrust bearings, grooves and steps
in the shaft are used to take up axial loads and locate the rotating 
elements.
• Couplings are used to transmit power from drive shaft (e.g., motor) 
to the driven shaft (e.g. gearbox, wheels).
Visit for more Learning Resources
Page 2


Design of Shaft
• A shaft is a rotating member usually of circular cross-section (solid 
or hollow), which transmits power and rotational motion. 
• Machine elements such as gears, pulleys (sheaves), flywheels, 
clutches, and sprockets are mounted on the shaft and are used to 
transmit power from the driving device (motor or engine) through a 
machine. 
• Press fit, keys, dowel, pins and splines are used to attach these 
machine elements on the shaft. 
• The shaft rotates on rolling contact bearings or bush bearings.  
• Various types of retaining rings, thrust bearings, grooves and steps
in the shaft are used to take up axial loads and locate the rotating 
elements.
• Couplings are used to transmit power from drive shaft (e.g., motor) 
to the driven shaft (e.g. gearbox, wheels).
Visit for more Learning Resources
The connecting shaft is loaded 
primarily in torsion.
Page 3


Design of Shaft
• A shaft is a rotating member usually of circular cross-section (solid 
or hollow), which transmits power and rotational motion. 
• Machine elements such as gears, pulleys (sheaves), flywheels, 
clutches, and sprockets are mounted on the shaft and are used to 
transmit power from the driving device (motor or engine) through a 
machine. 
• Press fit, keys, dowel, pins and splines are used to attach these 
machine elements on the shaft. 
• The shaft rotates on rolling contact bearings or bush bearings.  
• Various types of retaining rings, thrust bearings, grooves and steps
in the shaft are used to take up axial loads and locate the rotating 
elements.
• Couplings are used to transmit power from drive shaft (e.g., motor) 
to the driven shaft (e.g. gearbox, wheels).
Visit for more Learning Resources
The connecting shaft is loaded 
primarily in torsion.
Combined bending and torsion loads on shaft: 
Shaft carrying gears.
From power and rpm find the torque (T), which gives rise to shear stress.
From Torque (T) and diameter (d), find F
t
= 2T/d. From F
t
and pressure 
angles of gears you can find F
r
and F
a
.
F
r 
and F
t
are orthogonal to each other and are both transverse forces to 
the shaft axis, which will give rise to normal bending stress in the shaft. 
When shaft rotates, bending stress changes from tensile to compressive 
and then compressive to tensile, ie, completely reversing state of stress. 
F
a
will give rise to normal axial stress in the shaft.
Page 4


Design of Shaft
• A shaft is a rotating member usually of circular cross-section (solid 
or hollow), which transmits power and rotational motion. 
• Machine elements such as gears, pulleys (sheaves), flywheels, 
clutches, and sprockets are mounted on the shaft and are used to 
transmit power from the driving device (motor or engine) through a 
machine. 
• Press fit, keys, dowel, pins and splines are used to attach these 
machine elements on the shaft. 
• The shaft rotates on rolling contact bearings or bush bearings.  
• Various types of retaining rings, thrust bearings, grooves and steps
in the shaft are used to take up axial loads and locate the rotating 
elements.
• Couplings are used to transmit power from drive shaft (e.g., motor) 
to the driven shaft (e.g. gearbox, wheels).
Visit for more Learning Resources
The connecting shaft is loaded 
primarily in torsion.
Combined bending and torsion loads on shaft: 
Shaft carrying gears.
From power and rpm find the torque (T), which gives rise to shear stress.
From Torque (T) and diameter (d), find F
t
= 2T/d. From F
t
and pressure 
angles of gears you can find F
r
and F
a
.
F
r 
and F
t
are orthogonal to each other and are both transverse forces to 
the shaft axis, which will give rise to normal bending stress in the shaft. 
When shaft rotates, bending stress changes from tensile to compressive 
and then compressive to tensile, ie, completely reversing state of stress. 
F
a
will give rise to normal axial stress in the shaft.
Loads on shaft due to pulleys
Pulley torque (T) = Difference in belt 
tensions in the tight (t
1
) and slack (t
2
) 
sides of a pulley times the radius (r), ie 
T = (t
1
-t
2
)xr 
Left pulley torque
T
1
= (7200-2700)x380=1,710,000 N-mm
Right pulley has exactly equal and 
opposite torque:
T
2
= (6750-2250)x380=1,710,000 N-mm
F
V2
Bending forces in vertical (F
v
) and horizontal (F
H
) directions: 
At the left pulley: F
V1
=900N; F
H1
=7200+2700 = 9900N
At the right pulley: F
V2
=900+6750+2250=9900N; F
H2
=0
Page 5


Design of Shaft
• A shaft is a rotating member usually of circular cross-section (solid 
or hollow), which transmits power and rotational motion. 
• Machine elements such as gears, pulleys (sheaves), flywheels, 
clutches, and sprockets are mounted on the shaft and are used to 
transmit power from the driving device (motor or engine) through a 
machine. 
• Press fit, keys, dowel, pins and splines are used to attach these 
machine elements on the shaft. 
• The shaft rotates on rolling contact bearings or bush bearings.  
• Various types of retaining rings, thrust bearings, grooves and steps
in the shaft are used to take up axial loads and locate the rotating 
elements.
• Couplings are used to transmit power from drive shaft (e.g., motor) 
to the driven shaft (e.g. gearbox, wheels).
Visit for more Learning Resources
The connecting shaft is loaded 
primarily in torsion.
Combined bending and torsion loads on shaft: 
Shaft carrying gears.
From power and rpm find the torque (T), which gives rise to shear stress.
From Torque (T) and diameter (d), find F
t
= 2T/d. From F
t
and pressure 
angles of gears you can find F
r
and F
a
.
F
r 
and F
t
are orthogonal to each other and are both transverse forces to 
the shaft axis, which will give rise to normal bending stress in the shaft. 
When shaft rotates, bending stress changes from tensile to compressive 
and then compressive to tensile, ie, completely reversing state of stress. 
F
a
will give rise to normal axial stress in the shaft.
Loads on shaft due to pulleys
Pulley torque (T) = Difference in belt 
tensions in the tight (t
1
) and slack (t
2
) 
sides of a pulley times the radius (r), ie 
T = (t
1
-t
2
)xr 
Left pulley torque
T
1
= (7200-2700)x380=1,710,000 N-mm
Right pulley has exactly equal and 
opposite torque:
T
2
= (6750-2250)x380=1,710,000 N-mm
F
V2
Bending forces in vertical (F
v
) and horizontal (F
H
) directions: 
At the left pulley: F
V1
=900N; F
H1
=7200+2700 = 9900N
At the right pulley: F
V2
=900+6750+2250=9900N; F
H2
=0
From Horizontal forces (F
H
) and vertical 
forces (F
v
), Bending moments M
H
& M
V
are 
drawn separately. 
Then the resultant moments at various 
points on the shaft can be found from  
Torque and Bending moment diagrams for the pulley  
system
2 2
V H R
M M M ? ?
F
H
9900N
M
H
2,227,500
F
V
900N 9900N
M 
V
2,227,500
911,250 
T
1 T
2
Torque diag.
1,710,000 N-mm
Resultant bending moment
2,227,500 
2,406,685
2 2
V H R
M M M ? ?
The section of shaft where the left pulley 
is located has obviously the highest 
combination of Torque (1,710,000 N-mm) 
and Bending moment (2,406,685 N-mm)
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FAQs on PPT: Shafts - Design of Machine Elements - Mechanical Engineering

1. What is the role of shafts in mechanical engineering?
Ans. Shafts in mechanical engineering are used to transmit rotational motion and power between different components of a machine. They provide support and stability to rotating parts, such as gears, pulleys, and sprockets, ensuring proper functioning of the overall system.
2. How are shafts classified in mechanical engineering?
Ans. Shafts in mechanical engineering can be classified based on various factors such as their shape, material, and function. Common classifications include straight shafts, stepped shafts, splined shafts, and hollow shafts. They can also be categorized as solid or hollow, depending on their internal structure.
3. What are the key considerations in designing shafts for mechanical systems?
Ans. When designing shafts for mechanical systems, several factors need to be taken into account. These include the required torque and power transmission, the operating speed and load, the material strength and durability, and the environmental conditions. Proper selection of shaft diameter, length, and material is crucial to ensure safe and efficient operation.
4. How do you calculate the critical speed of a shaft?
Ans. The critical speed of a shaft refers to the rotational speed at which it begins to vibrate excessively due to resonance. It can be calculated using the formula: critical speed = (π x shaft material's modulus of elasticity) / (2 x shaft material's density x shaft cross-sectional area).
5. What are common failure modes of shafts in mechanical systems?
Ans. Shafts in mechanical systems can fail due to various reasons, including fatigue, excessive torque or load, misalignment, and improper lubrication. Common failure modes include bending, torsional shear, fatigue cracks, and wear. Regular maintenance, proper material selection, and adequate design considerations can help minimize the risk of shaft failures.
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