Orthographic Projection of Inclined and Curved Surfaces

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Presentation transcript:

Orthographic Projection of Inclined and Curved Surfaces ENGAGE Orthographic Projection of Inclined and Curved Surfaces Prepared by: Sheryl Sorby, Ph.D. Amy Hamlin, Ph.D. Norma Veurink

Orthographic Projection Normal Surfaces Hidden Lines Isometric Sketching from Orthographic Projections

Orthographic Projection (pp.16-18) Imagine an object is surrounded by a glass cube. The object's surfaces are projected onto the faces. The sides of the cube are mutually perpendicular, therefore we use the prefix ortho. The surfaces of the cube are the principal projection planes.

Orthographic Projection Unfold the cube so that it lies in a single plane Three views of the object are now visible on the same plane in space In the system of ortho projection, there are six principal views, or principal planes, corresponding to the six panes of the cube. The standard arrangement shows the top, front, and right views. Sketching the fold lines in the orthographic drawings can be a useful tool for drawing missing views. Fold lines

Orthographic Projection When the glass cube is unfolded: Front view: Height and Width Top view: Width and Depth Right view: Depth and Height

Orthographic Projection Align views with each other (features project from one view to the next) Proper alignment helps define the shape properly. This will be very important when trying to construct missing orthographic views from two given ones.

Orthographic Projection: Normal Surfaces B A Parallel to one of the six glass panes of our transparent cube Perpendicular (normal) to the projectors to/from that plane Shown true size and shape in the view that they are parallel to Seen as edges (lines) in the other principal views Surface A appears as edge 1 and 4 in top & right views Surface B appears as edges 2 and 3 B Edge 3 Edge 2 Edge 1 A Edge 4

Orthographic Projection: Hidden Lines Some object have edges which cannot be seen from certain viewing angles Showing these edges provides valuable graphical information Visible edges are continuous (solid) lines (object lines) Hidden edges are dashed lines (hidden lines) to avoid confusing them with visible edges

Orthographic Projection: Hidden Lines Visible Line (Solid lines, can be seen in a given view, aka: Object Lines) In many cases, an object will be accurately defined by two orthographic views. This object could be shown with only the top and front views or the front and right views. Hidden Line (Dashed lines; can't be “seen” in that view)

Demonstration Make an orthographic sketch, by sketching top, front and right side views of the object shown below. 2 3 1 1

Orthographic Projection: Isometric Sketches from Orthographic Views Sometimes you are asked to construct Isometric sketches from Orthographic views to develop visualization skills. The box method is one way to do this. For some problems, the box method may not be very helpful.

Orthographic Projection: Isometric Sketches from Orthographic Views Find the object's overall dimensions from the orthographic views and sketch that size box on isometric dot paper.

Orthographic Projection: Isometric Sketches from Orthographic Views Sketch the top, front, and right side views in their appropriate locations on the box.

Orthographic Projection: Isometric Sketches from Orthographic Views Add/remove lines until the view is complete.

Demonstration Make an isometric sketch from the orthographic views

In-class Exercise Draw the isometric sketch from the orthographic views shown below. For the second object, draw the isometric sketch of the coded plan, and then draw the orthographic views from the isometric sketch. Copy this slide for each student with isometric paper on the back. Students can practice the box method with 1st object. 3 1 1 2 2 2 Front

Computer Module – Orthographic Projections Complete the software module on Orthographic Projections

Homework Assignment From the workbook: Pages: 19-20, 23-26, 29-30, 33-36, 41-42