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H
3-D DRAWINGS CAN BE DRAWN
IN NUMEROUS WAYS AS SHOWN BELOW.
ALL THESE DRAWINGS MAY BE CALLED
3-DIMENSIONAL DRAWINGS,
OR PHOTOGRAPHIC
OR PICTORIAL DRAWINGS.
HERE NO SPECIFIC RELATION
AMONG H, L & D AXES IS MENTAINED.
H
NOW OBSERVE BELOW GIVEN DRAWINGS.
ONE CAN NOTE SPECIFIC INCLINATION
AMONG H, L & D AXES.
ISO MEANS SAME, SIMILAR OR EQUAL.
HERE ONE CAN FIND
EDUAL INCLINATION AMONG H, L & D AXES.
EACH IS 1200
INCLINED WITH OTHER TWO.
HENCE IT IS CALLED ISOMETRIC DRAWING
H
L
IT IS A TYPE OF PICTORIAL PROJECTION
IN WHICH ALL THREE DIMENSIONS OF
AN OBJECT ARE SHOWN IN ONE VIEW AND
IF REQUIRED, THEIR ACTUAL SIZES CAN BE
MEASURED DIRECTLY FROM IT.
IN THIS 3-D DRAWING OF AN OBJECT,
ALL THREE DIMENSIONAL AXES ARE
MENTAINED AT EQUAL INCLINATIONS
WITH EACH OTHER.( 1200
)
PURPOSE OF ISOMETRIC DRAWING IS TO UNDERSTAND
OVERALL SHAPE, SIZE & APPEARANCE OF AN OBJECT PRIOR TO IT’S PRODUCTION.
ISOMETRIC DRAWING TYPICAL CONDITION.
ISOMETRIC AXES, LINES AND PLANES:
The three lines AL, AD and AH, meeting at point A and making
1200
angles with each other are termed Isometric Axes.
The lines parallel to these axes are called Isometric Lines.
The planes representing the faces of of the cube as well as
other planes parallel to these planes are called Isometric Planes.
ISOMETRIC SCALE:
When one holds the object in such a way that all three dimensions
are visible then in the process all dimensions become proportionally
inclined to observer’s eye sight and hence appear apparent in lengths.
This reduction is 0.815 or 9 / 11 ( approx.) It forms a reducing scale which
Is used to draw isometric drawings and is called Isometric scale.
In practice, while drawing isometric projection, it is necessary to convert
true lengths into isometric lengths for measuring and marking the sizes.
This is conveniently done by constructing an isometric scale as described
on next page.
H
A
SOME IMPORTANT TERMS:
ISOMETRIC VIEW ISOMETRIC PROJECTION
H H
TYPES OF ISOMETRIC DRAWINGS
Drawn by using Isometric scale
( Reduced dimensions )
Drawn by using True scale
( True dimensions )
450
300
0
1
2
3
4
0
1
2
3
4
TRUE
LENG
THS
ISOM. LENGTHS
Isometric scale [ Line AC ]
required for Isometric Projection
A B
C
D
CONSTRUCTION OF ISOM.SCALE.
From point A, with line AB draw 300
and
450
inclined lines AC & AD resp on AD.
Mark divisions of true length and from
each division-point draw vertical lines
upto AC line.
The divisions thus obtained on AC
give lengths on isometric scale.
SHAPE Isometric view if the Shape is
F.V. or T.V.
TRIANGLE
A
B
RECTANGLE
D
C
H
L
D
A
B
C D
A
B
D
C
L
H
L
D
L
1
2
3
A
B
3
1
2
A
B
3
1
2
A
B
H
L
D L
1
2 3
4
PENTAGON
A
B C
D
E 1
2
3
4
A
B
C
D
E
1
2
3
4
A
B
C
D
E
ISOMETRIC
OF
PLANE FIGURES
AS THESE ALL ARE
2-D FIGURES
WE REQUIRE ONLY
TWO ISOMETRIC
AXES.
IF THE FIGURE IS
FRONT VIEW, H & L
AXES ARE REQUIRED.
IF THE FIGURE IS TOP
VIEW, D & L AXES
ARE REQUIRED.
Shapes containing
Inclined lines should
be enclosed in a
rectangle as shown.
Then first draw isom.
of that rectangle and
then inscribe that
shape as it is.
1
1
4
2
3
A B
D C
1
4
2
3
A
BD
C
Z
STUDY
ILLUSTRATIONS
DRAW ISOMETRIC VIEW OF A
CIRCLE IF IT IS A TV OR FV.
FIRST ENCLOSE IT IN A SQUARE.
IT’S ISOMETRIC IS A RHOMBUS WITH
D & L AXES FOR TOP VIEW.
THEN USE H & L AXES FOR ISOMETRIC
WHEN IT IS FRONT VIEW.
FOR CONSTRUCTION USE RHOMBUS
METHOD SHOWN HERE. STUDY IT.
2
25 R
100 MM
50 MM
Z
STUDY
ILLUSTRATIONS
DRAW ISOMETRIC VIEW OF THE FIGURE
SHOWN WITH DIMENTIONS (ON RIGHT SIDE)
CONSIDERING IT FIRST AS F.V. AND THEN T.V.
IF TOP VIEW
IF FRONT VIEW
3
CIRCLE
HEXAGON
SEMI CIRCLE
ISOMETRIC
OF
PLANE FIGURES
AS THESE ALL ARE
2-D FIGURES
WE REQUIRE ONLY
TWO ISOMETRIC
AXES.
IF THE FIGURE IS
FRONT VIEW, H & L
AXES ARE
REQUIRED.
IF THE FIGURE IS
TOP VIEW, D & L
AXES ARE
REQUIRED.
SHAPE IF F.V. IF T.V.
For Isometric of Circle/Semicircle use Rhombus method. Construct Rhombus
of sides equal to Diameter of circle always. ( Ref. topic ENGG. CURVES.)
For Isometric of
Circle/Semicircle
use Rhombus method.
Construct it of sides equal
to diameter of circle always.
( Ref. Previous two pages.)
4
D
L
1
2
3
4
A
B
C
D
E
D L
1
2
3
4
A
B
C
D
E
ISOMETRIC VIEW OF
PENTAGONAL PYRAMID
STANDING ON H.P.
(Height is added from center of pentagon)
ISOMETRIC VIEW OF BASE OF
PENTAGONAL PYRAMID
STANDING ON H.P.
Z
STUDY
ILLUSTRATIONS
5
H
L
1
2
3
4
A
B
C
D
E
Z
STUDY
ILLUSTRATIONS
ISOMETRIC VIEW OF
PENTAGONALL PRISM
LYING ON H.P.
ISOMETRIC VIEW OF
HEXAGONAL PRISM
STANDING ON H.P.
6
Z
STUDY
ILLUSTRATIONS
CYLINDER LYING ON H.P.
CYLINDER STANDING ON H.P.
7
Z
STUDY
ILLUSTRATIONS
HALF CYLINDER
LYING ON H.P.
( with flat face // to H.P.)
HALF CYLINDER
STANDING ON H.P.
( ON IT’S SEMICIRCULAR BASE)
8
Z
STUDY
ILLUSTRATIONS
ISOMETRIC VIEW OF
A FRUSTOM OF SQUARE PYRAMID
STANDING ON H.P. ON IT’S LARGER BASE.
40 20
60
X Y
FV
TV
9
ISOMETRIC VIEW
OF
FRUSTOM OF PENTAGONAL PYRAMID
40
20
60
STUDY
ILLUSTRATION
1
2 3
4
y
A
B
C
D
E
40 20
60
x
FV
TV
PROJECTIONS OF FRUSTOM OF
PENTAGONAL PYRAMID ARE GIVEN.
DRAW IT’S ISOMETRIC VIEW.
SOLUTION STEPS:
FIRST DRAW ISOMETRIC
OF IT’S BASE.
THEN DRAWSAME SHAPE
AS TOP, 60 MM ABOVE THE
BASE PENTAGON CENTER.
THEN REDUCE THE TOP TO
20 MM SIDES AND JOIN WITH
THE PROPER BASE CORNERS.
10
Z
STUDY
ILLUSTRATIONS
ISOMETRIC VIEW OF
A FRUSTOM OF CONE
STANDING ON H.P. ON IT’S LARGER BASE.
FV
TV
40 20
60
X Y
11
50
Z
STUDY
ILLUSTRATIONS
PROBLEM: A SQUARE PYRAMID OF 30 MM BASE SIDES AND
50 MM LONG AXIS, IS CENTRALLY PLACED ON THE TOP OF A
CUBE OF 50 MM LONG EDGES.DRAW ISOMETRIC VIEW OF THE PAIR.
50
30
12
a
b
co
p
p
a
b
c
o
Z
STUDY
ILLUSTRATIONS
PROBLEM: A TRIANGULAR PYRAMID
OF 30 MM BASE SIDES AND 50 MM
LONG AXIS, IS CENTRALLY PLACED
ON THE TOP OF A CUBE OF 50 MM
LONG EDGES.
DRAW ISOMETRIC VIEW OF THE PAIR.
SOLUTION HINTS.
TO DRAW ISOMETRIC OF A CUBE IS SIMPLE. DRAW IT AS USUAL.
BUT FOR PYRAMID AS IT’S BASE IS AN EQUILATERAL TRIANGLE,
IT CAN NOT BE DRAWN DIRECTLY.SUPPORT OF IT’S TV IS REQUIRED.
SO DRAW TRIANGLE AS A TV, SEPARATELY AND NAME VARIOUS POINTS AS SHOWN.
AFTER THIS PLACE IT ON THE TOP OF CUBE AS SHOWN.
THEN ADD HEIGHT FROM IT’S CENTER AND COMPLETE IT’S ISOMETRIC AS SHOWN.
13
Z
STUDY
ILLUSTRATIONS
50
50
30 D
30
10
30
+
FV
TV
PROBLEM:
A SQUARE PLATE IS PIERCED THROUGH CENTRALLY
BY A CYLINDER WHICH COMES OUT EQUALLY FROM BOTH FACES
OF PLATE. IT’S FV & TV ARE SHOWN. DRAW ISOMETRIC VIEW.
14
Z
STUDY
ILLUSTRATIONS
30
10
30
60 D
40 SQUARE
FV
TV
PROBLEM:
A CIRCULAR PLATE IS PIERCED THROUGH CENTRALLY
BY A SQUARE PYRAMID WHICH COMES OUT EQUALLY FROM BOTH FACES
OF PLATE. IT’S FV & TV ARE SHOWN. DRAW ISOMETRIC VIEW.
15
Z
STUDY
ILLUSTRATIONS
X
Y
30 D50 D
10
40
20
40
FV
TV
F.V. & T.V. of an object are given. Draw it’s isometric view.
16
P
r
R
R
r
P
C
C = Center of Sphere.
P = Point of contact
R = True Radius of Sphere
r = Isometric Radius.
R
r
Iso-Direction
P
r
R
C
r
r
ISOMETRIC PROJECTIONS OF SPHERE & HEMISPHERE
r
R
450
300
TO DRAW ISOMETRIC PROJECTION
OF A HEMISPHERE
TO DRAW ISOMETRIC PROJECTION OF A SPHERE
1. FIRST DRAW ISOMETRIC OF SQUARE PLATE.
2. LOCATE IT’S CENTER. NAME IT P.
3. FROM PDRAW VERTICAL LINE UPWARD, LENGTH ‘ r mm’
AND LOCATE CENTER OF SPHERE “C”
4. ‘C’ AS CENTER, WITH RADIUS ‘R’ DRAW CIRCLE.
THIS IS ISOMETRIC PROJECTION OF A SPHERE.
Adopt same procedure.
Draw lower semicircle only.
Then around ‘C’ construct
Rhombus of Sides equal to
Isometric Diameter.
For this use iso-scale.
Then construct ellipse in
this Rhombus as usual
And Complete
Isometric-Projection
of Hemi-sphere.
Z
STUDY
ILLUSTRATIONS
Isom. Scale
17
P
r
R
r
r
50 D
30 D
50 D
50
r
R
450
300
PROBLEM:
A HEMI-SPHERE IS CENTRALLY PLACED
ON THE TOP OF A FRUSTOM OF CONE.
DRAW ISOMETRIC PROJECTIONS OF THE ASSEMBLY.
FIRST CONSTRUCT ISOMETRIC SCALE.
USE THIS SCALE FOR ALL DIMENSIONS
IN THIS PROBLEM.
Z
STUDY
ILLUSTRATIONS
18
a
b c
d
1
2
3
4
o
1’
4’3’
2’
1
2
4
3
X Y
Z
STUDY
ILLUSTRATIONS
A SQUARE PYRAMID OF 40 MM BASE SIDES AND 60 MM AXIS
IS CUT BY AN INCLINED SECTION PLANE THROUGH THE MID POINT
OF AXIS AS SHOWN.DRAW ISOMETRIC VIEW OF SECTION OF PYRAMID.
19
Z
STUDY
ILLUSTRATIONS
X Y
50
20
25
25 20
O
O
F.V. & T.V. of an object are given. Draw it’s isometric view.
20
Z
STUDY
ILLUSTRATIONS
x y
FV
TV
35
35
10
302010
40
70
O
O
F.V. & T.V. of an object are given. Draw it’s isometric view.
21
Z
STUDY
ILLUSTRATIONS
x y
FV
SV
TV
30
30
10
30 10 30
ALL VIEWS IDENTICAL
F.V. & T.V. and S.V.of an object are given. Draw it’s isometric view.
22
x y
FV SV
TV
Z
STUDY
ILLUSTRATIONS
10
40 60
60
40
ALL VIEWS IDENTICAL
F.V. & T.V. and S.V.of an object are given. Draw it’s isometric view.
24
x y
FV SV
TV
ALL VIEWS IDENTICAL
40 60
60
40
10
F.V. & T.V. and S.V.of an object are given. Draw it’s isometric view.
Z
STUDY
ILLUSTRATIONS
25
ORTHOGRAPHIC PROJECTIONS
FRONT VIEW
TOP VIEW
L.H.SIDE VIEW
x y
20
20
20
50
20 20 20
20
30
O
O
F.V. & T.V. and S.V.of an object are given. Draw it’s isometric view.
Z
STUDY
ILLUSTRATIONS
26
40 20
30 SQUARE
20
50
60
30
10
F.V.
S.V.
O
O
F.V. and S.V.of an object are given.
Draw it’s isometric view.
Z
STUDY
ILLUSTRATIONS
27
40
10
50
80
10
30 D 45
FV
TV
O
O
F.V. & T.V. of an object are given. Draw it’s isometric view.Z
STUDY
ILLUSTRATIONS
28
O
FV
TV
X YO
40
10
25
25
30 R
10
100
103010
20 D
F.V. & T.V. of an object are given. Draw it’s isometric view.Z
STUDY
ILLUSTRATIONS
29
O
O
10
30
50
10
35
20 D
30 D
60 D
FV
TV
X Y
RECT.
SLOT
F.V. & T.V. of an object are given. Draw it’s isometric view.Z
STUDY
ILLUSTRATIONS
30
O
10
O
40
25 15
25
25
25
2580
10
F.V. S.V.
F.V. and S.V.of an object are given. Draw it’s isometric view.Z
STUDY
ILLUSTRATIONS
31
O
450
X
TV
FV
Y
30 D
30
40
40
40
15
O
F.V. & T.V. of an object are given. Draw it’s isometric view.
Z
STUDY
ILLUSTRATIONS
32
O
O
20
20
15
30
60
30
20
20
40
100
50
HEX PART
F.V. and S.V.of an object are given.
Draw it’s isometric view.
Z
STUDY
ILLUSTRATIONS
33
O
O
10
10
30
10
30
4020
80
30
F.V.
T.V.
X Y
F.V. & T.V. of an object are given. Draw it’s isometric view.Z
STUDY
ILLUSTRATIONS
34
FV LSV
X Y
10
O
FV LSV
X Y
10 10 15
25
25
1050O
F.V. and S.V.of an object are given.
Draw it’s isometric view.
Z
STUDY
ILLUSTRATIONS
35
36
NOTE THE SMALL CHZNGE IN 2ND
FV & SV.
DRAW ISOMETRIC ACCORDINGLY.
YX
F.V. LEFT S.V.
30 20 2010
15
15
15
30
50
10
15
O
O
F.V. and S.V.of an object are given.
Draw it’s isometric view.
Z
STUDY
ILLUSTRATIONS
37
30
40
10
60
30
40
F.V. S.V.
O
O
F.V. and S.V.of an object are given.
Draw it’s isometric view.
Z
STUDY
ILLUSTRATIONS
38

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ISOMETRIC DRAWING

  • 1. H 3-D DRAWINGS CAN BE DRAWN IN NUMEROUS WAYS AS SHOWN BELOW. ALL THESE DRAWINGS MAY BE CALLED 3-DIMENSIONAL DRAWINGS, OR PHOTOGRAPHIC OR PICTORIAL DRAWINGS. HERE NO SPECIFIC RELATION AMONG H, L & D AXES IS MENTAINED. H NOW OBSERVE BELOW GIVEN DRAWINGS. ONE CAN NOTE SPECIFIC INCLINATION AMONG H, L & D AXES. ISO MEANS SAME, SIMILAR OR EQUAL. HERE ONE CAN FIND EDUAL INCLINATION AMONG H, L & D AXES. EACH IS 1200 INCLINED WITH OTHER TWO. HENCE IT IS CALLED ISOMETRIC DRAWING H L IT IS A TYPE OF PICTORIAL PROJECTION IN WHICH ALL THREE DIMENSIONS OF AN OBJECT ARE SHOWN IN ONE VIEW AND IF REQUIRED, THEIR ACTUAL SIZES CAN BE MEASURED DIRECTLY FROM IT. IN THIS 3-D DRAWING OF AN OBJECT, ALL THREE DIMENSIONAL AXES ARE MENTAINED AT EQUAL INCLINATIONS WITH EACH OTHER.( 1200 ) PURPOSE OF ISOMETRIC DRAWING IS TO UNDERSTAND OVERALL SHAPE, SIZE & APPEARANCE OF AN OBJECT PRIOR TO IT’S PRODUCTION. ISOMETRIC DRAWING TYPICAL CONDITION.
  • 2. ISOMETRIC AXES, LINES AND PLANES: The three lines AL, AD and AH, meeting at point A and making 1200 angles with each other are termed Isometric Axes. The lines parallel to these axes are called Isometric Lines. The planes representing the faces of of the cube as well as other planes parallel to these planes are called Isometric Planes. ISOMETRIC SCALE: When one holds the object in such a way that all three dimensions are visible then in the process all dimensions become proportionally inclined to observer’s eye sight and hence appear apparent in lengths. This reduction is 0.815 or 9 / 11 ( approx.) It forms a reducing scale which Is used to draw isometric drawings and is called Isometric scale. In practice, while drawing isometric projection, it is necessary to convert true lengths into isometric lengths for measuring and marking the sizes. This is conveniently done by constructing an isometric scale as described on next page. H A SOME IMPORTANT TERMS:
  • 3. ISOMETRIC VIEW ISOMETRIC PROJECTION H H TYPES OF ISOMETRIC DRAWINGS Drawn by using Isometric scale ( Reduced dimensions ) Drawn by using True scale ( True dimensions ) 450 300 0 1 2 3 4 0 1 2 3 4 TRUE LENG THS ISOM. LENGTHS Isometric scale [ Line AC ] required for Isometric Projection A B C D CONSTRUCTION OF ISOM.SCALE. From point A, with line AB draw 300 and 450 inclined lines AC & AD resp on AD. Mark divisions of true length and from each division-point draw vertical lines upto AC line. The divisions thus obtained on AC give lengths on isometric scale.
  • 4. SHAPE Isometric view if the Shape is F.V. or T.V. TRIANGLE A B RECTANGLE D C H L D A B C D A B D C L H L D L 1 2 3 A B 3 1 2 A B 3 1 2 A B H L D L 1 2 3 4 PENTAGON A B C D E 1 2 3 4 A B C D E 1 2 3 4 A B C D E ISOMETRIC OF PLANE FIGURES AS THESE ALL ARE 2-D FIGURES WE REQUIRE ONLY TWO ISOMETRIC AXES. IF THE FIGURE IS FRONT VIEW, H & L AXES ARE REQUIRED. IF THE FIGURE IS TOP VIEW, D & L AXES ARE REQUIRED. Shapes containing Inclined lines should be enclosed in a rectangle as shown. Then first draw isom. of that rectangle and then inscribe that shape as it is. 1
  • 5. 1 4 2 3 A B D C 1 4 2 3 A BD C Z STUDY ILLUSTRATIONS DRAW ISOMETRIC VIEW OF A CIRCLE IF IT IS A TV OR FV. FIRST ENCLOSE IT IN A SQUARE. IT’S ISOMETRIC IS A RHOMBUS WITH D & L AXES FOR TOP VIEW. THEN USE H & L AXES FOR ISOMETRIC WHEN IT IS FRONT VIEW. FOR CONSTRUCTION USE RHOMBUS METHOD SHOWN HERE. STUDY IT. 2
  • 6. 25 R 100 MM 50 MM Z STUDY ILLUSTRATIONS DRAW ISOMETRIC VIEW OF THE FIGURE SHOWN WITH DIMENTIONS (ON RIGHT SIDE) CONSIDERING IT FIRST AS F.V. AND THEN T.V. IF TOP VIEW IF FRONT VIEW 3
  • 7. CIRCLE HEXAGON SEMI CIRCLE ISOMETRIC OF PLANE FIGURES AS THESE ALL ARE 2-D FIGURES WE REQUIRE ONLY TWO ISOMETRIC AXES. IF THE FIGURE IS FRONT VIEW, H & L AXES ARE REQUIRED. IF THE FIGURE IS TOP VIEW, D & L AXES ARE REQUIRED. SHAPE IF F.V. IF T.V. For Isometric of Circle/Semicircle use Rhombus method. Construct Rhombus of sides equal to Diameter of circle always. ( Ref. topic ENGG. CURVES.) For Isometric of Circle/Semicircle use Rhombus method. Construct it of sides equal to diameter of circle always. ( Ref. Previous two pages.) 4
  • 8. D L 1 2 3 4 A B C D E D L 1 2 3 4 A B C D E ISOMETRIC VIEW OF PENTAGONAL PYRAMID STANDING ON H.P. (Height is added from center of pentagon) ISOMETRIC VIEW OF BASE OF PENTAGONAL PYRAMID STANDING ON H.P. Z STUDY ILLUSTRATIONS 5
  • 9. H L 1 2 3 4 A B C D E Z STUDY ILLUSTRATIONS ISOMETRIC VIEW OF PENTAGONALL PRISM LYING ON H.P. ISOMETRIC VIEW OF HEXAGONAL PRISM STANDING ON H.P. 6
  • 10. Z STUDY ILLUSTRATIONS CYLINDER LYING ON H.P. CYLINDER STANDING ON H.P. 7
  • 11. Z STUDY ILLUSTRATIONS HALF CYLINDER LYING ON H.P. ( with flat face // to H.P.) HALF CYLINDER STANDING ON H.P. ( ON IT’S SEMICIRCULAR BASE) 8
  • 12. Z STUDY ILLUSTRATIONS ISOMETRIC VIEW OF A FRUSTOM OF SQUARE PYRAMID STANDING ON H.P. ON IT’S LARGER BASE. 40 20 60 X Y FV TV 9
  • 13. ISOMETRIC VIEW OF FRUSTOM OF PENTAGONAL PYRAMID 40 20 60 STUDY ILLUSTRATION 1 2 3 4 y A B C D E 40 20 60 x FV TV PROJECTIONS OF FRUSTOM OF PENTAGONAL PYRAMID ARE GIVEN. DRAW IT’S ISOMETRIC VIEW. SOLUTION STEPS: FIRST DRAW ISOMETRIC OF IT’S BASE. THEN DRAWSAME SHAPE AS TOP, 60 MM ABOVE THE BASE PENTAGON CENTER. THEN REDUCE THE TOP TO 20 MM SIDES AND JOIN WITH THE PROPER BASE CORNERS. 10
  • 14. Z STUDY ILLUSTRATIONS ISOMETRIC VIEW OF A FRUSTOM OF CONE STANDING ON H.P. ON IT’S LARGER BASE. FV TV 40 20 60 X Y 11
  • 15. 50 Z STUDY ILLUSTRATIONS PROBLEM: A SQUARE PYRAMID OF 30 MM BASE SIDES AND 50 MM LONG AXIS, IS CENTRALLY PLACED ON THE TOP OF A CUBE OF 50 MM LONG EDGES.DRAW ISOMETRIC VIEW OF THE PAIR. 50 30 12
  • 16. a b co p p a b c o Z STUDY ILLUSTRATIONS PROBLEM: A TRIANGULAR PYRAMID OF 30 MM BASE SIDES AND 50 MM LONG AXIS, IS CENTRALLY PLACED ON THE TOP OF A CUBE OF 50 MM LONG EDGES. DRAW ISOMETRIC VIEW OF THE PAIR. SOLUTION HINTS. TO DRAW ISOMETRIC OF A CUBE IS SIMPLE. DRAW IT AS USUAL. BUT FOR PYRAMID AS IT’S BASE IS AN EQUILATERAL TRIANGLE, IT CAN NOT BE DRAWN DIRECTLY.SUPPORT OF IT’S TV IS REQUIRED. SO DRAW TRIANGLE AS A TV, SEPARATELY AND NAME VARIOUS POINTS AS SHOWN. AFTER THIS PLACE IT ON THE TOP OF CUBE AS SHOWN. THEN ADD HEIGHT FROM IT’S CENTER AND COMPLETE IT’S ISOMETRIC AS SHOWN. 13
  • 17. Z STUDY ILLUSTRATIONS 50 50 30 D 30 10 30 + FV TV PROBLEM: A SQUARE PLATE IS PIERCED THROUGH CENTRALLY BY A CYLINDER WHICH COMES OUT EQUALLY FROM BOTH FACES OF PLATE. IT’S FV & TV ARE SHOWN. DRAW ISOMETRIC VIEW. 14
  • 18. Z STUDY ILLUSTRATIONS 30 10 30 60 D 40 SQUARE FV TV PROBLEM: A CIRCULAR PLATE IS PIERCED THROUGH CENTRALLY BY A SQUARE PYRAMID WHICH COMES OUT EQUALLY FROM BOTH FACES OF PLATE. IT’S FV & TV ARE SHOWN. DRAW ISOMETRIC VIEW. 15
  • 19. Z STUDY ILLUSTRATIONS X Y 30 D50 D 10 40 20 40 FV TV F.V. & T.V. of an object are given. Draw it’s isometric view. 16
  • 20. P r R R r P C C = Center of Sphere. P = Point of contact R = True Radius of Sphere r = Isometric Radius. R r Iso-Direction P r R C r r ISOMETRIC PROJECTIONS OF SPHERE & HEMISPHERE r R 450 300 TO DRAW ISOMETRIC PROJECTION OF A HEMISPHERE TO DRAW ISOMETRIC PROJECTION OF A SPHERE 1. FIRST DRAW ISOMETRIC OF SQUARE PLATE. 2. LOCATE IT’S CENTER. NAME IT P. 3. FROM PDRAW VERTICAL LINE UPWARD, LENGTH ‘ r mm’ AND LOCATE CENTER OF SPHERE “C” 4. ‘C’ AS CENTER, WITH RADIUS ‘R’ DRAW CIRCLE. THIS IS ISOMETRIC PROJECTION OF A SPHERE. Adopt same procedure. Draw lower semicircle only. Then around ‘C’ construct Rhombus of Sides equal to Isometric Diameter. For this use iso-scale. Then construct ellipse in this Rhombus as usual And Complete Isometric-Projection of Hemi-sphere. Z STUDY ILLUSTRATIONS Isom. Scale 17
  • 21. P r R r r 50 D 30 D 50 D 50 r R 450 300 PROBLEM: A HEMI-SPHERE IS CENTRALLY PLACED ON THE TOP OF A FRUSTOM OF CONE. DRAW ISOMETRIC PROJECTIONS OF THE ASSEMBLY. FIRST CONSTRUCT ISOMETRIC SCALE. USE THIS SCALE FOR ALL DIMENSIONS IN THIS PROBLEM. Z STUDY ILLUSTRATIONS 18
  • 22. a b c d 1 2 3 4 o 1’ 4’3’ 2’ 1 2 4 3 X Y Z STUDY ILLUSTRATIONS A SQUARE PYRAMID OF 40 MM BASE SIDES AND 60 MM AXIS IS CUT BY AN INCLINED SECTION PLANE THROUGH THE MID POINT OF AXIS AS SHOWN.DRAW ISOMETRIC VIEW OF SECTION OF PYRAMID. 19
  • 23. Z STUDY ILLUSTRATIONS X Y 50 20 25 25 20 O O F.V. & T.V. of an object are given. Draw it’s isometric view. 20
  • 24. Z STUDY ILLUSTRATIONS x y FV TV 35 35 10 302010 40 70 O O F.V. & T.V. of an object are given. Draw it’s isometric view. 21
  • 25. Z STUDY ILLUSTRATIONS x y FV SV TV 30 30 10 30 10 30 ALL VIEWS IDENTICAL F.V. & T.V. and S.V.of an object are given. Draw it’s isometric view. 22
  • 26. x y FV SV TV Z STUDY ILLUSTRATIONS 10 40 60 60 40 ALL VIEWS IDENTICAL F.V. & T.V. and S.V.of an object are given. Draw it’s isometric view. 24
  • 27. x y FV SV TV ALL VIEWS IDENTICAL 40 60 60 40 10 F.V. & T.V. and S.V.of an object are given. Draw it’s isometric view. Z STUDY ILLUSTRATIONS 25
  • 28. ORTHOGRAPHIC PROJECTIONS FRONT VIEW TOP VIEW L.H.SIDE VIEW x y 20 20 20 50 20 20 20 20 30 O O F.V. & T.V. and S.V.of an object are given. Draw it’s isometric view. Z STUDY ILLUSTRATIONS 26
  • 29. 40 20 30 SQUARE 20 50 60 30 10 F.V. S.V. O O F.V. and S.V.of an object are given. Draw it’s isometric view. Z STUDY ILLUSTRATIONS 27
  • 30. 40 10 50 80 10 30 D 45 FV TV O O F.V. & T.V. of an object are given. Draw it’s isometric view.Z STUDY ILLUSTRATIONS 28
  • 31. O FV TV X YO 40 10 25 25 30 R 10 100 103010 20 D F.V. & T.V. of an object are given. Draw it’s isometric view.Z STUDY ILLUSTRATIONS 29
  • 32. O O 10 30 50 10 35 20 D 30 D 60 D FV TV X Y RECT. SLOT F.V. & T.V. of an object are given. Draw it’s isometric view.Z STUDY ILLUSTRATIONS 30
  • 33. O 10 O 40 25 15 25 25 25 2580 10 F.V. S.V. F.V. and S.V.of an object are given. Draw it’s isometric view.Z STUDY ILLUSTRATIONS 31
  • 34. O 450 X TV FV Y 30 D 30 40 40 40 15 O F.V. & T.V. of an object are given. Draw it’s isometric view. Z STUDY ILLUSTRATIONS 32
  • 35. O O 20 20 15 30 60 30 20 20 40 100 50 HEX PART F.V. and S.V.of an object are given. Draw it’s isometric view. Z STUDY ILLUSTRATIONS 33
  • 36. O O 10 10 30 10 30 4020 80 30 F.V. T.V. X Y F.V. & T.V. of an object are given. Draw it’s isometric view.Z STUDY ILLUSTRATIONS 34
  • 37. FV LSV X Y 10 O FV LSV X Y 10 10 15 25 25 1050O F.V. and S.V.of an object are given. Draw it’s isometric view. Z STUDY ILLUSTRATIONS 35 36 NOTE THE SMALL CHZNGE IN 2ND FV & SV. DRAW ISOMETRIC ACCORDINGLY.
  • 38. YX F.V. LEFT S.V. 30 20 2010 15 15 15 30 50 10 15 O O F.V. and S.V.of an object are given. Draw it’s isometric view. Z STUDY ILLUSTRATIONS 37
  • 39. 30 40 10 60 30 40 F.V. S.V. O O F.V. and S.V.of an object are given. Draw it’s isometric view. Z STUDY ILLUSTRATIONS 38