THIRD YEAR HIGHER LEVEL REVISION PLAN

PLEASE USE THE FOLLOWING LINKS TO START REVISING:

SECTION B – Orthographic Projection:  Link 1:   Orthographic Projection  No. 1    Link 2:   Orthographic Projection  N0.2     Link 3:   2012 JC HL Section B Q1     Link 4:   2012 JC HL Section B Q1

SECTION B – Rotations of Surfaces:    Link 1:     Rotation of Solids 1    Link 2:    Rotation of Solids 2    Link 3:    Enlargements/Reductions No1    Link 4:   2015 JC HL Section B Q2    Link 5: 2015 JC HL Section B Q2   Link 6: 2014 JC HL Section B Q2

SECTION B – Isometric Scale:     Link 1:  Isometric Scale 1    Link 2:  Isometric Scale 2    Link 3:  Isometric Scale 3   Link 4:  2014 JC HL Section B Q3   Link 5:  2013 JC HL Section B Q3   

SECTION B – Axonometric Projection: Link 1: Axonometric Setup  Link 2: Axonometric Drawing the Elevation  Link 3: Axonometric Projection Including a Curve  Link 4: 2007 JC HL Section B Q3

SECTION B – Conic Sections:   Link 1: The Ellipse   Link 2:  Ellipse 1a  Link 3:  Ellipse Tangent 1      Link 4:  Ellipse  Tangent 2   Link 5:   The Parabola   Link 6:  Ellipse Q1 of 6  Link 7:  Ellipse Q2 of 6  Link 8:  Ellipse Q3 of 6  Link 9:  Ellipse Q4 of 6  Link 10:  Ellipse Q5 of 6  Link 11:  Ellipse Q6 of 6   Link 12:  2015 JC HL Section B Q6  Link 12:  2014 JC HL Section B Q6 Link 14: 2012 JC HL Section B Q6

SECTION B – Transformation Geometry:  Link 1:  Translation    Link 2: Axial Symmetry    Link 3:  Central Symmetry  Link 4:  Rotation    Link 5:  Transformation Geometry Rotations   Link 6:  2008 JC HL Section B Q5  Link 72011 JC HL Section B Q5 Part A  Link 8:  2011 JC HL Section B Q5 Part B

SECTION A – CAD Commands:    Link 1:  CAD Commands 2013 – 2011

SECTION A – Circles in Contact:  Link 1:  Circles in Contact 1   Link 2:  Circles in Contact 2  Link 3:  Circles in Contact 3  Link 4:  Circles in Contact 4

SECTION A – Area Conversions:    Link 1: Area Conversions

SECTION A – Constructions:  Link 1:  Geometric Constructions

SECTION A – Tangents:   Link 3:   External Tangent     Link 4:   Internal Tangent

SECTION A – Perspective:     Link 1:   Perspective Drawing 1     Link 2:    Perspective Drawing 2

SECTION A – Auxiliary Views:  Link 1:  Orthographic Projection:  Square Based Pyramid   Link 1:    Orthographic Projection:  Hexagonal Prism

SECTION A – Solids in Contact:  Link 1:   Solids in Contact Introduction   Link 1:   Solids in Contact 1   Link 3:   Solids in Contact 2   Link 4:   Solids in Contact 3  Link 5:   Solids in Contact 4

SECTION A – Developments:  Link 1:   Developments 1   Link 2:   Developments 2  Link 3:   Developments 3   Link 4:   Developments 4   Link 5:   Developments 5    Link 6:   Developments 6    Link 7:   Developments 7   Link 8:   Developments 8

Other Useful Links:

Exam Papers   –   TechSquare.ie Section 1   –   TechSquare.ie Section 2  –  OL and HL Solutions

NB:  All parallel line vanish to the same vanishing point.

2013SAQ3cln

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The diagrams below are a breakdown of the solution to the perspective short question in 2016.  It was Question 2 in Section A.

JCHLSA16Q2

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JCHLSA16Q2b JCHLSA16Q2c JCHLSA16Q2d JCHLSA16Q2e JCHLSA16Q2f JCHLSA16Q2g

JCHLSA16Q2hJCHLSA16Q2i

JCHLSA16Q2j JCHLSA16Q2k JCHLSA16Q2l JCHLSA16Q2m JCHLSA16Q2n

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The diagrams below are a breakdown of the solution to the perspective short question in 2015.  It was Question 2 in Section A.

JCHLSA15Q2 JCHLSA15Q2a JCHLSA15Q2b JCHLSA15Q2c JCHLSA15Q2d JCHLSA15Q2e JCHLSA15Q2f JCHLSA15Q2g JCHLSA15Q2h JCHLSA15Q2i JCHLSA15Q2j JCHLSA15Q2k JCHLSA15Q2l JCHLSA15Q2m JCHLSA15Q2n JCHLSA15Q2o JCHLSA15Q2p JCHLSA15Q2q JCHLSA15Q2r JCHLSA15Q2s JCHLSA15Q2t

Perspevtive Storyboards:

Section A, 2013

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FREEHAND SKETCHING

This style of question appears as two in Section A every year.  One of these questions will provide a grid.  Both must be completed freehand and shaded to pick up all the marks available.

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AREA CONVERSIONS

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TANGENTS TO A POINT ON A CIRCLE

To draw a tangent to a circle at a given point on the circumference of a circle.

First draw a line from the centre of the circle through the point of contact.  This line is the called the normal.  It is at 90° to the tangent.

TG Tangent to a Circle Image 01

Now to draw a line through the point of contact that is at 90° to the normal.  This is the tangent to the circle at point P.

TG Tangent to a Circle Image 02

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To draw a tangent to a circle from a given point outside the circumference of a circle.

The construction of a tangent to a circle from a point outside the circumference of the circle is based on the angle in a semicircle theorem.   To draw the tangent first draw a line from the point Q to the centre of the circle.

TG Tangent to a Circle Image 03

Now bisect the distance between the centre and Q.

TG Tangent to a Circle Image 04

This finds the centre of a semicircle that passes through C and Q.  Draw a semicircle passing through these points.

TG Tangent to a Circle Image 05

This semicircle cuts the circle at the point of contact between the tangent and the circle. Label the point of contact P.

TG Tangent to a Circle Image 06

Once P, the point of contact, has been found then draw the tangent through the points Q and P.

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The diagrams below are a breakdown of the solution to the Tangent short question in 2016.  It was Question 14 in Section A.

JCHLSA16Q14 JCHLSA16Q14a JCHLSA16Q14b JCHLSA16Q14c JCHLSA16Q14d JCHLSA16Q14e JCHLSA16Q14f JCHLSA16Q14g

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Tangents to Circle Storyboards:

Tangents:  Section A,  2013

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CIRCLES IN CONTACT/ DIVISION OF LINES

FC BARCELONA

Circles d CLEANED

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CONIC SECTIONS

The diagram below shows the solution to the Conic Sections short question in 2016.  It was Question 1o in Section A.

JCHLSA16Q10v

Conic Sections Storyboards

TG Conic Sections Storyboard 1

TG Conic Sections Storyboard 2

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CAD COMMANDS

This CAD commands question is generally in Section A every year.  The diagrams below are the solutions to the CAD short question in 2015, 2016.  It was Question 9 in Section A.

JCHLSA15Q9 JCHLSA16Q9

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ORTHOGRAPHIC PROJECTION AND AUXILIARY VIEWS

This topic is generally in Section A every year.  The diagrams below are the solutions to the question in 2016.  It was Question 9 in Section A.

JCHLSA16Q13 JCHLSA16Q13i JCHLSA16Q13ii JCHLSA16Q13iii JCHLSA16Q13iv JCHLSA16Q13v JCHLSA16Q13vi JCHLSA16Q13vii JCHLSA16Q13viii

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 SOLIDS IN CONTACT

This question is generally in Section A every year.  The diagrams below are the solutions to the short question in 2016.  It was Question 11 in Section A.

JCHLSA16Q11a

JCHLSA16Q11b

JCHLSA16Q11c

JCHLSA16Q11d

JCHLSA16Q11e

JCHLSA16Q11f

JCHLSA16Q11g

JCHLSA16Q11h

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REDUCING AND ENLARGING

Reducing and Enlarging Storyboards

TG Reducing By Polar Projection

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Section B:  Long Questions

ORTHOGRAPHIC PROJECTION

This topic appears in Section B of the Technical Graphics higher level paper.  It is generally Question 1.  This question will include the construction of a plan, elevation and end-view of a given object.  These object will usually contain a cut cylinder.  Also a true shape of on of the surfaces is generally required.

Click the title to move to the Orthographic Projection Page.

ROTATION OF SURFACES

This topic appears in Section B of the Technical Graphics higher level paper.  It is generally Question 2.  This question will include the construction of a plan, elevation and end-view of a given object.  These object will contain a surface that is rotated around a hinge.  Drawing this surfaces in its rotated position is generally required.

Click the title to move to the Orthographic Projection Page.

TRANSFORMATION GEOMETRY

This topic appears in Section B of the Technical Graphics higher level paper.  It is generally Question 5.  This question will include the construction of a logo or image and four transformations of this image.  These transformations will be a translation, axial symmetry, central symmetry and a rotation.

Click the title to move to the Transformation Geometry Page.

CONIC SECTIONS

Click the title to move to the Transformation Geometry Page.