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1
Introduction to Vectors
2
Addition and subtraction of vectors
3
Multiplying vectors
4
Introduction to vectors: solved examples I
5
Transformation of vectors under rotation
6
Vector products and their geometric interpretation
7
Vector Product: Kronecker Delta and Levi-Civita symbols-I
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Vector Product: Kronecker Delta and Levi-Civita symbols-II
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Introduction to vectors: solved examples II
10
Equilibrium of rigid bodies – Forces and torques
11
Calculating torques and couple moments - I
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Calculating torques and couple moments - II
13
Finding a force and a couple equivalent to an applied force
14
Different elements and associated forces and torques - I
15
Different elements and associated forces and torques - II
16
Solved examples; equilibrium of bodies – I
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Solved examples; equilibrium of bodies – II
18
Forces in different geometric configurations
19
Plane trusses I - Building a truss and condition for it to be statically determinate
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Plane trusses II - Calculating forces in a simple truss and different types of trusses
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Plane trusses III - Calculating forces in a simple truss by method of joints
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Plane trusses IV - Solved examples for calculating forces in a simple truss by method of joints
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Plane trusses V - Solved examples for calculating forces in a simple truss by method of joints
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Plane trusses VI: Method of sections for calculating forces in a simple truss
25
Dry friction I - introduction with an example
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Dry friction II - a solved example
27
Dry friction III - Dry thrust bearing and belt friction with demonstration
28
Dry friction IV - Screw friction and rolling friction
29
Dry friction V: Solved examples
30
Properties of plane surfaces I - First moment and centroid of an area
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Properties of plane surfaces II - Centroid of an area made by joining several plane surfaces
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Properties of plane surfaces III - Centroid of a distributed force and its relation with centre...
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Properties of plane surfaces IV - solved examples of calculation of first moment and centroid...
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Properties of plane surfaces V- Second moment and product of an area and radius of gyration
35
Properties of plane surfaces VI - Parallel axis transfer theorem for second moment and product of an
36
Properties of plane surfaces VII - transformation of second moment and product of an area under rota
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Properties of plane surfaces VIII - second moment and product of an area, solved examples
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Method of virtual work I - degrees of freedom, constraints and constraint forces
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Method of virtual work II - virtual displacement, virtual work and equilibrium condition in terms of
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Method of virtual work III - solved examples
41
Motion of a particle in a plane in terms of planar polar coordinates
42
Planar polar coordinates: solved examples
43
Description of motion in cylindrical and spherical coordinate systems
44
Using planar polar, cylindrical and spherical coordinate systems: solved examples
45
Motion with constraints, constraint forces and free body diagram
46
Motion with constraints – solved examples
47
Motion with dry friction – solved examples
48
Motion with drag – solved examples
49
Equation of motion in terms of linear momentum and the principle of conservation of linear momentum
50
Linear momentum and centre of mass
51
Momentum transfer, impulse and force due to a stream of particles hitting an object
52
Momentum and the variable mass problem
53
Linear momentum – solved examples
54
Work and energy I - work energy theorem; conservative and non-conservative force fields
55
Work and energy II - Definition of potential energy for conservative forces; total mechanical energy
56
Work and energy III - Two solved examples using conservation principles
57
Work and energy IV – Further discussion on potential energy
58
Work and energy V - Solved examples
59
Work and energy VI – Applying conservation principles to solve a collision problem
60
Work and energy VII - Solved examples
61
Rigid body motion I - degrees of freedom and number of variables required to describe motion of a ri
62
Rigid body motion II - Equation of motion for a single particle in terms of angular momentum and tor
63
Rigid body motion III - Conservation of angular momentum; angular momentum for a collection of parti
64
Rigid body motion IV - applying angular momentum conservation, a solved example
65
Rigid body motion V (fixed axis rotation) - some demonstrations of conservation of angular momentum
66
Rigid body motion VI (fixed axis rotation) - Some more demonstrations and related problems
67
Rigid body motion VII (fixed axis rotation) - Kinetic energy and moment of inertia for fixed axis ro
68
Rigid body motion VIII (fixed axis rotation) - solved examples for calculating moment of inertia and
69
Rigid body motion –IX (fixed axis rotation): solved examples
70
Rigid body motion X - rotation and translation with axis moving parallel to itself
71
Rigid body motion XI - solved examples for rotation and translation with axis moving parallel to its
72
Rigid-body dynamics XII - Some demonstrations on general motion of rigid bodies
73
Rigid-body dynamics XIII - Infinitesimal angles as vector quantities and change of a vector when rot
74
Rigid-body dynamics XIV - Angular velocity and the rate of change of a rotating vector; relating cha
75
Rigid-body dynamics XV - Relationship between angular momentum and angular velocity – the moment of
76
Rigid-body dynamics XVI: Solved examples
77
Rigid body motion XVII – A review of the relation between angular momentum and angular velocity, mom
78
Rigid body motion XVIII- Solved examples for calculating rate of change of angular momentum and torq
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Rigid body dynamics XIX: understanding demonstrations shown earlier using equation of motion
80
Rigid body dynamics XX - understanding demonstrations shown earlier using equation of motion (Euler
81
Rigid body dynamics XXI - Euler equations, solved examples
82
Simple harmonic motion I - expanding potential energy about the equilibrium point and the correspond
83
Simple harmonic motion II : solving the equation of motion with given initial conditions
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Description:
In this course, we would be studying mechanical interaction between different bodies when they interact through the forces applied on each other. This would consist of 2 parts: statics and dynamics.

Engineering Mechanics

NPTEL
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