Hexagonal Prisms Developments.  A development is a flat template of a 3D shape that when folded up in the correct way makes the actual shape of the 3D.

Slides:



Advertisements
Similar presentations
Graphic Communication
Advertisements

The Gordon Schools Graphic Communication Cut Hexagonal Prism
Graphic Communication
Packaging Design: Net This net is for an octagonal based prism. As with all technical drawings, the equipment goes a long way in helping you to draw a.
Graphic Communication
Cylinders.  Cylinders are shapes that have a circular cross section and a depth.  They are used in shapes of bottles and their developments are used.
Development of Surfaces.
From Isometric Drawings to Plans and Elevations
© T Madas. Mathematical and Technical Drawings Bottom Side (Left) Back Front Top Side (Right)
Aberdeen Grammar School
Hexagons & Hexagonal Prisms. Hexagons Hexagons are 6 sided shapes. Hexagons can be dimensioned in 2 different ways. 1. Across the faces. 2. Across the.
Hexagonal Pyramid cut at an angle #1
Pyramid Construction Pyramids Square Rectangle Hex Cone.
How to make a paper airplane
1.What are they? 2.Why do we need to draw them? 3.How do you draw them? 4.Exercises.
Surface Area of Prisms SECTION After completing this lesson, you will be able to say: I can represent three-dimensional figures using nets made.
Cubes, Prisms, Pyramids, Cylinders, Cones and Spheres
Graphic Communication
Aberdeen Grammar School True Shapes The Cylinder.
Square Pyramid (cut). Cut Square Pyramid - Problem The given views show the Front Elevation and unfinished Plan of a cut square pyramid. Draw the following.
One Point Perspective Design and Technology. One Point Perspective Task 3 Here are some high quality examples of what we are aiming to produce by the.
Greenfaulds High School Orthographic Views. Orthographic Projection Orthographic projection is the name given to the type of drawing where a 3D object.
True Shapes The Rectangular Prism.
Identifying 3-D Figures Lesson 12 – 7. Vocabulary Three Dimensional (3 – D) Figure: Shapes that have a length, width, and depth/height Face – a flat surface.
Graphic Communication
17/02/03Designed by Barry Forbes Graphic Communication Hexagons & Hexagonal Prisms.
The Cut Cone. The given views show the Front Elevation and part Plan of a cut cone. Draw the following views :- Complete Plan End Elevation Development.
Graphic Communication
Print a copy of the Bookmark Template.. Select one of the templates and cut it out along the dotted lines. Cut all the way through to the edge on the.
Prisms & Cylinders Development with a cut surface 1 J. Byrne 2014.
Menu Interpenetration The drawing shows the part Plan and part Elevation of an interpenetration between two cylinders. Draw :- The completed Elevation.
Cut Cones. At the end of this unit you will be able to: Identify a Cone and draw orthographic views of Cones with cut surfaces. Project a cut surface.
Johnstone High School Graphic Communication Rectangular Pyramids
17/02/03Designed by Barry Forbes Graphic Communication Rectangular Pyramids.
Hexagons & Hexagonal Prisms.
True Shapes The Cylinder.  This type of drawing is asked to be drawn as part of a cut, prism, pyramid, cylinder or cone.  It shows the actual shape.
Design and technology st aidan’s high A pictorial sketch of a wall lamp is shown. The shade is in the form of a cut cone. Draw, from the given.
Menu Cones Cones – What Are They?. Menu Cones Drawing an Orthographic Cone You will be given sheets that will have the following views of a cone. These.
Cones.  Cones are shapes that have a circular base and come to one point at the top.
Cones. Cones are shapes that have a circular base and come to one point at the top.
Prism A solid object with two identical bases and flat sides. If you slice a prism parallel to the bases (like bread), the cross sections are identical.
True Shapes The Pyramid.  This type of drawing is asked to be drawn as part of a cut, prism, pyramid, cylinder or cone.  It shows the actual shape of.
Deans Community High School True Shapes The Pyramid.
Greenfaulds High School True Shapes The Rectangular Prism.
1.2 Drawings, Nets, and Other Models
Hexagonal Pyramid cut at an angle #1
Deans Community High School
3-D SHAPES.
May look at figures in box to give you some ideas. Geometric Solid:
Solid Cylinder cut at an angle
Deans Community High School
Hexagonal Pyramid cut at an angle #2
Shape and One Point Perspective Project
HEXAGONAL PRISM IN 60 UP 40 TOP BASE
Geometry Three Dimensions
How can a Topographic Profile be Constructed?
Cut Hexagonal Prism Cut Hexagonal Prism - Question
Cut Hexagonal Prisms – What Are They?
If you cut out 2 identical polygons, lay one on the other and lift the top one straight up slowly, keeping it perpendicular to its twin, you can imagine.
Cross section It is supposed a hill has been cut vertically, then we can see the side view, or cross section of the hill A section is a slice vertically.
Graphic Communication
Plans and Elevations.
Curves in Perspectives
Graphic Communication
Maths Unit 20 – Visualisation, Nets and Isometric Drawing
True Shapes.
H H D D D ISOMETRIC DRAWING TYPICAL CONDITION. L L H
Presentation transcript:

Hexagonal Prisms Developments

 A development is a flat template of a 3D shape that when folded up in the correct way makes the actual shape of the 3D object.  Developments are particularly useful when modelling new design ideas or to prepare for folding shapes in sheet metal.

Elevation Plan Project the height of the prism across the page. Here the development of the sides will be drawn. This does not include the top and bottom of the prism.

Elevation Plan Now, using a compass, step out the lengths of each side onto these lines. Draw vertical lines at each of these points.

Elevation Plan To make things easier we number each of the corners of the hexagon. Do this as shown on the Plan, Elevation and development. Here one number is above the other. This is because corner number 3 is in front of corner A development always starts and ends with the same numbered corner. When it folds up these should meet.

Elevation Plan Project the cuts across onto the development marking the appropriate corners as you go

Elevation Plan Project the cuts across onto the development marking the appropriate corners as you go

Elevation Plan Project the cuts across onto the development marking the appropriate corners as you go

Elevation Plan Project the cuts across onto the development marking the appropriate corners as you go

Elevation Plan Project the cuts across onto the development marking the appropriate corners as you go

Elevation Plan Project the cuts across onto the development marking the appropriate corners as you go

Elevation Plan Now join your dots up to complete the development As the hexagonal prism has no curves, use a straight edge to join the dots.

Elevation Plan Here is a clearer view of the complete development