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AMED03

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COURSE CONTENT

ENGINEERING GRAPHICS
I Semester: CSE / CSE(DS) / CSE(CS)
II Semester: ECE / EEE / CSE (AI&ML) / IT
Course Code Category Hours / Week Credits Maximum Marks
L T P C CIA SEE Total
AMED03 Foundation
0 1 2 2 40 60 100
Contact Classes: 15 Tutorial Classes: Nil Practical Classes: 30 Total Classes:45
Prerequisite: Fundamentals of Geometry

I. COURSE OVERVIEW:
Introduction to graphical representation using free hand drawing and computer-aided drafting.
Engineering graphics covers basic engineering drawing techniques such as lines & lettering,
geometrical constructions, principles of tangency, orthographic projections, sectional views, and
dimensioning. This course assists to draw 2D drawings for industrial applications.

II. COURSES OBJECTIVES:


The students will try to learn
1. The basic engineering drawing formats.
2. Projections of points, lines, planes and solids at inclinations of horizontal plane and vertical plane.
3. Use of computer-aided design (CAD) to communicate concepts and ideas in the design of three-dimensional
engineering products.

III. COURSE OUTCOMES:


At the end of the course students should be able to:
CO1 Demonstrate an ability to dimension and annotate two-dimensional engineering graphics.
CO2 Demonstrate the freehand sketching to aid in the visualization process and to efficiently
communicate ideas graphically.
CO3 Make use of CAD software for the creation of 3D models and 2D engineering graphics.
CO4 Comprehend the principles and techniques for creating sectional views of three-dimensional solids
in engineering graphics.
CO5 Explain the application of industry standards and best practices applied in engineering graphics.
CO6 Apply the general projection theory with emphasis on orthographic projection to represent three-
dimensional objects in two-dimensional views
IV. COURE CONTENT:

EXCERCISES ON ENGINEERING GRAPHICS

Note: Students are encouraged to bring their own laptops for


laboratory practice sessions.

1. Getting Started Exercises


1.1 Introduction to AUTOCAD
AutoCAD is a widely-used computer-aided design (CAD) software application developed by
Autodesk. It has been an industry standard for drafting and designing since its inception in
the early 1980s. AutoCAD provides a versatile platform for creating and editing 2D and 3D
drawings and models, making it an essential tool in va rious fields such as architecture,
engineering, construction, manufacturing, and more.

i. Install AUTO CAD


ii. Purpose and Application
iii. Interface and Tools
iv. Precision and Accuracy
v. 2D and 3D Modeling
vi. Collaboration and Sharing
vii. Customization
viii. Industry Usage
ix. Versions and Licensing

1.1 Commands
The main purpose of using commands and shortcuts in AutoCAD boils down to increased
productivity. They allow you to execute functions more quickly, as you don't need to search
through the entire AutoCAD interface for the right tool. You can just type the command,
and the function window appears.

i. Basic Drawing Commands


ii. Editing Commands
iii. Dimensioning Commands
iv. Advanced and Miscellaneous Commands

Basic Drawing Commands:


o Line (LINE): Draws straight line segments between two points.
o Circle (CIRCLE): Creates circles by specifying a center point and radius.
o Rectangle (RECTANGLE): Constructs rectangles by defining two opposing
corners.
o Arc (ARC): Draws arcs based on different methods, such as specifying start, end,
and radius or center, start, and angle.

Editing Commands:
o Erase (ERASE): Deletes selected objects from the drawing.
o Copy (COPY): Copies objects to a specifi ed location.
o Move (MOVE): Relocates selected objects to a different positio n.
o Trim (TRIM): Cuts selected objects at the cutting edges defined by other objects.
o Extend (EXTEND): Extends objects to meet the boundaries of other objects.
Dimensioning Commands:
o Line Dimension (DIMLINEAR): Adds linear dimensions to objects.
o Aligned Dimension (DIMALIGNED): Creates dimensions align ed with an angle of
the object.
o Radial Dimension (DIMRADIUS): Add radius dimensions to arcs and circles.
o Diameter Dimension (DIMDIAMETER): Creates diameter dimensions for circles.
Advanced and Miscellaneous Commands:
o Hatch (HATCH): Fills enclosed areas with a pattern or gradient.
o Offset (OFFSET): Creates parallel copies of objects at a specified distance.
o Block (BLOCK): Defines reusable blocks (collections of objects) in the drawing.
o Insert (INSERT): Inserts predefined blocks into the drawing.
o Viewport (VPORTS): Manages viewports for layout and plotting in paper space.
o Layer (LAYER): Manages layers for organizing and controlling object vis ibility.

TRY: Observe Exercise 1.1 in Solid works and in Creo software.

2. Introduction to Engineering Drawing


Engineering drawing, often referred to as technical drawing or drafting, is a graphical
representation of an object, system, or structure used in various fields of engineering,
manufacturing, and architecture. These dr awings serve as a universal language that
communicates design ideas, specifications, and instructions in a precise and standardized
manner.
2.1 Basic Exercises
To be proficient in engineering drawing, basic exercises are required.
i. Identify the basic tools used for drafting
ii. Types of lines
iii. Arcs
iv. Circles

2.2 Practicing the standard lettering and numbering


Practicing standard lettering and numbering in engineering drawing is crucial f or creating
clear, professional, and easily understandable technical dra wings. Proper lettering and
numbering enhance communication and ensure that your drawings convey information
accurately.

The following exercises are to be practiced to become profici ent in lettering and
numbering.
1. Use the correct fonts
2. Maintain uniformity
3. Lettering style
4. Height and spacing

Try: The following questions are to be answered in Solid works


1. How to use correct fonts in Solid Works
2. What are the commands are used to maintain uniformity of lettering and numbering.
3. Dimensioning
Dimensioning in engineering drawing is a crucial aspect that involves adding measurements
and annotations to convey the size, location, and tolerances of objects, features, and
components accurately. Proper dimensioning is essential for manufacturing, construction,
and other engineering processes.

3.1 Exercises on Dimensioning


1. Understanding and use of the conventional dimensioning techniques.
2. Placing the dimension lines
3. Extension lines
4. Dimensions on angles

Hint: 1. The following Fig.3.1 shows the type of dimensioning on 2D drawing.

Fig.3.1 Dimensioning on 2D drawing


Hint: 2. The following Fig.3.2 shows the type of dimensioning on concentric
circles.

Fig.3.2 Dimensioning on Concentric circle


Try: Demonstrate the exercise 3 in Solid Works and CREO software.
4. Geometrical Constructions
Geometric construction is useful for learning how to use geometric tools like a ruler,
compass, and straightedge to draw various angles, line segments, bisectors, and other
forms of polygons, arcs, circles, and other geometric figures. Fig.4.1 shows the various
geometric shapes to draw orthographic projections of lines, planes and solids.

Fig.4.1 Geometric shapes

4.1. Exercises on Geometrical Constructions


To become proficient in engineering graphics geometrical constructions are required:
Drawing lines, angles, triangle, square, pentagon, hexagon, octagon. Dividing line into equal
or proportional parts. Drawing lines and arcs tangent to each other.

1. Divide a 16 cm straight line into a given number of equal parts say 5.


2. Divide a 8 cm line into 9 number of parts.
3. Bisect a given 45 degree sector.
4. Bisect a given straight line.
5. To draw a perpendicular to a given line from a point within it.
6. Construct a regular polygon, given the length of its side.
Hint: Dividing a line into equal number of parts

Try: The exercise 4 in Solid Works and CREO software.

5. Conic Sections
A conic section, conic or a quadratic curve is a curve obtained from a cone's surface
intersecting a plane. The three types of conic section are the hyperbola, the parabola, and
the ellipse.

5.1. Exercises on Conic Sections


1. Draw an ellipse with the distance of the focus from the directrix at 50mm and
eccentricity = 2/3 (Eccentricity method)
2. Draw an ellipse with the distance of the focus from the direc trix at 60mm and
eccentricity = 2/3 (Eccentricity method)
3. Draw an ellipse with the distance of the focus from the directrix at 80mm and
eccentricity = 2/3 (Eccentricity method )
4. Draw a parabola with the distance of the focus from the directrix at 50 mm
(Eccentricity method).
5. Draw a parabola with the distance of the focus from the directrix at 40mm
(Eccentricity method).
6. A vertex of a hyperbola is 60 mm from its focus. Dr aw two parts of the hyperbola; if
the eccentricity is 3/2.
7. A vertex of a hyperbola is 50 mm from its focus. Draw two parts of the hyperbola; if
the eccentricity is 1.5.

Try: The exercise 5 in Solid Works and CREO software.

6. Technical Sketching and Shape Description

6.1. Projections of planes and regular solids


1. Draw the projections of a regular pentagon of 30 mm side, having its surface inclined
at 30° to the H.P. and a side parallel to the H.P. and inclined at an angle of 60° to the
V.P.
2. Draw the projections of a regular hexagon of 40 mm side, having one of its sides in
the H.P. and inclined at 60° to the V.P., and its surface making an angle of 45° with
the H.P.
3. Draw the projections of a regular hexagon of 35 mm side, having one of its sides in
the H.P. and inclined at 50° to the V.P., and its surface making an angle of 45° wit h
the H.P.
4. Draw the projections of a regular pentagon of 40 mm side, having one of its sides in
the H.P. and inclined at 30° to the V.P., and its surface making an angle of 45° w ith
the H.P.
Try: The exercise 6.3 in Solid Works and CREO software.

7. Sectional views
A sectional view represents the part of an object remaining after a portion is assumed to
have been cut and removed. The exposed cut surface is then indicated by secti on lines.
Hidden features behind the cutting plane are omitted, unless requi red for dimensioning or
for definition of the part.

7.1. Exercise on Sectional views of right regular solids, prism, cylinder, pyramid,
cone.
1. A pentagonal pyramid, base 40 mm side and axis 60 mm long has its base horizontal
and an edge of the base parallel to the V.P. A horizontal section plane cuts it at a
distance of 20 mm above the base. Draw its front view and sectional top view.
2. A hexagonal prism, side of base 40 mm and height 70 mm is resting on one of its
corners on the H.P. with a longer edge containing that corner inclined at 40° to the
H.P. and a rectangular face parallel to the V.P. Draw the front view and sectional to p
view of the cut prism when a horizontal section plane cuts the prism in two equal
halves. Draw the front view and sectional top view of the cut prism.
3. A pentagonal pyramid, base 40 mm side and axis 70 mm long has one of its triangular
faces in the V.P. and the edge of the base contained by that face makes an angle of
40° with the H.P. Draw its projections.
4. Draw the projections of a cone, base 50 mm diameter and axis 75 mm long, lying on a
generator on the ground with the top view of the axis making an angle of 45° with the
V.P.

Try: The exercise 7.1 and 7.2 in Solid Works and CREO software.

8. Development of surfaces
Knowledge of development is very useful in sheet metal work, construction of storage
vessels, chemical vessels, boilers, and chimneys. Such vessels are manufactured from plates
that are cut according to these developments and then properly bend into desired shaped .

8.1. Exercise on Basics of development of surfaces


1. Draw the development of the lateral surfaces of a right square prism of edge of base 30
mm and axis 50 mm long.
2. Draw the development of the complete surface of a cylindrical drum. Diameter is 40
mm and height 60 mm.

8.2. Exercise on Development of surfaces of Prisms


1. A hexagonal prism of base side 20 mm and height 45 mm is resting on one of its ends
on the HP with two of its lateral faces parallel to the VP. It is cut by a plane
perpendicular to the VP and inclined at 30° to the HP. The plane meets the axis at a
distance of 20 mm above the base. Draw the development of the lateral surfaces of the
lower portion of the prism.
2. A hexagonal prism, edge of base 20 mm and axis 50 mm long, rests with its base on HP
such that one of its rectangular faces is parallel to VP. It is cut by a plane
perpendicular to VP, inclined at 45° to HP and passing through the right corner of the
top face of the prism. (i) Draw the sectional top view. (ii)Develop the lateral sur faces of
the truncated prism.
3. A pentagonal prism, side of base 25 mm and altitude 50 mm, rests on its base on the
HP such that an edge of the base is parallel to VP and nearer to t he observer. It is cut
by a plane inclined at 45° to HP, perpendicular to VP and passing through the center of
the axis. (i) Draw the development of the complete surfaces of the truncated prism.
4. A pentagonal prism of side of base 30 mm and altitude 60 mm s tands on its base on
HP such that a vertical face is parallel to VP and away from observer. It is cut by a
plane perpendicular to VP, inclined at an angle of 50° to HP and passing through the
axis 35 mm above the base. Draw the development of the lower por tion of the prism.

Try : The exercise 8.1 and 8.2 in Solid Works and CREO software.

9. Exercise on Development of surfaces-2

9.1. Exercise on Development of surfaces of cylinder and cone


1. Draw the development of the lateral surface of the lower portion of a cylinder of
diameter 50 mm and axis 70 mm when sectioned by a plane incline d at 40° to HP and
perpendicular to VP and bisecting axis.
2. A Cone of base diameter 60 mm and height 70 mm is resting on its base on HP. It is
cut by a plane perpendicular to V P and inclined at 30° to HP. The plane bisects the axis
of the cone. Draw the development of its lateral surface.

9.2. Exercise on Development of surfaces of pyramid


1. Draw the development of the lateral surfaces of a square pyramid, side of base 25 mm
and height 50 mm, resting with its base on HP and an edge of the base parallel to VP.
2. A square pyramid of base side 25 mm and altitude 50 mm rests on it base on the HP
with two sides of the base parallel to the VP. It is cut by a plane bisecting the axis and
inclined a 30° to the base. Draw the development of the lateral surfaces of the low er
part of the cut pyramid.
3. A pentagonal pyramid side of base 30 mm and height 52 mm stands with its base on
HP and an edge of the base is parallel to VP and nearer to it. It is cut by a plane
perpendicular to VP, inclined at 40° to HP and passing through a point on the axis 32
mm above the base. Draw the sectional top view. Develop the lateral surface of the
truncated pyramid.

Try: The exercise 9.1 and 9.2 in Solid Works and CREO software.

10. Orthographic views


Orthographic views are two-dimensional views of three-dimensional objects.
Orthographic views are created by projecting a view of an object onto a plane which is
usually positioned so that it is parallel to one of th e planes of the object.
10.1. Exercise on Conversion of isometric view to orthographic projections
using CAD
1. Draw the front view, side view and top view for the below Fig.10.1

Fig.10.1

2. Draw the front view, side view and top view for the below Fig.10.2.

Fig.10.2
3. Draw the front view, side view and top view for the below Fig.10.3.

Fig.10.3

4. Draw the front view, side view and top view for the below Fig.10.4.

Fig.10.4

Try: Practice Exercise 10 in Solid Works

11. Isometric projection of planes


Isometric projection is a method for visually representing three-dimensional objects in two
dimensions in technical and engineering drawings. It is an axonometric projection in which
the three coordinate axes appear equally foresho rtened and the angle between any two of
them is 120 degrees.

11.1. Isometric scale


In engineering and technical drawing , an isometric scale is a method used to create an
isometric projection of a three-dimensional object onto a two-dimensional surface, such as
a drawing sheet or a computer screen. Isometric projection is a type of picto rial
representation that shows an object in a three-dimensional view with all three principal axes
(x, y, and z) at equal angles to the picture plane. An isometric scale is used to ensure that
the dimensions and proportions of objects in the isometric draw ing are accurate and
maintain the proper relationships.
11.2. Exercise on Isometric projections of circle, square and rectangle and solids
1. Draw the isometric view of a circle of 60 mm diameter whose surface is parallel to the
V.P.
2. Draw the isometric view of a square of side 60 mm whose surface is parallel to the H.P.
3. Draw the isometric view of a circle of 40 mm radius whose surface is parallel to the H.P.
4. Draw the isometric view of a square prism, side of the base 20 mm long and the axis 40
mm long, when its axis is i) Veritcal and ii) Horizo ntal.
5. Draw the isometric view of the semi-circle whose front view of its surface is parallel to
the V.P.. The diameter of semi-circle is 60 mm.

Try : The exercise 11.2 in Solid Works and CREO software.

1. Isometric projections of solids


12.1. Exercise on conversion of orthographic view to isometric view using
CAD
1. Draw the isometric view for the given orthographic views Fig.12.1

Fig.12.1

2. Draw the isometric view for the given orthographic views for Fig.12.2

Fig.12.2
3.Draw the isometric view for the given orthographic views by assuming the dimensions for
Fig.12.3

Fig.12.3
Try : The exercise 12 in Solid Works and CREO software.

13.Demonstration of SOLID WORKS Software


1. Introduction to SOLID WORKS
2. Demonstration of commands
3. 2D drawings
3. 3D drawings

14.Demonstration of CREO Software


1. Introduction to SOLID WORKS
2. Demonstration of commands
3. 2D drawings
3. 3D drawings
V. TEXT BOOKS:
1. Frederick E Giesecke, Alva Mitchell, Henry C Spencer, Ivan L Hill, John T Dygdon, James E. Novak,
R. O. Loving, Shawna Lockhart, Cindy Johnson, Technical Drawing with Engineering Graphics,
Pearson Education, 15th Edition, 2016.
2. Kulkarni D.M, Rastogi A.P. and Sarkar A.K., Engineering Graphics with Auto CAD. (Revised
Edition), Prentice Hall India, New Delhi, 2011.
3. Donald Hearn, “Computer Graphics”, 12th Edition, Pearson, 2021.
VI. REFERENCE BOOKS:
1. Basant Agrawal and C M Agrawal, Engineering Drawing, McGraw Hill, 3rd Edition, 2018.
2. James M. Leake, Molly Hathaway Goldstein, Jacob L. Borgerson, Engineering Design
Graphics, Modelling and Visualization, Wiley, 3rd Edition, 2020.
VII. ELECTRONICS RESOURCES:
1. https://archive.nptel.ac.in/courses/112/103/112103019.
2. https://archive.nptel.ac.in/courses/112/105/112105294.

VIII. MATERIALS ONLINE:


1. Course Template
2. Laboratory manual

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