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Concordia University Mechanical Engineering Drawing MECH 211/M

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Presentation on theme: "Concordia University Mechanical Engineering Drawing MECH 211/M"— Presentation transcript:

1 Concordia University Mechanical Engineering Drawing MECH 211/M
Lecture #2; Chapters 2, 3 and 4 Dr. John Cheung

2 Last lecture summary Third angle projection. Multi-view projection.
Miter line. Folding line. Inclined plane. Oblique plane. Foreshortened length. True length. True surface. Revolution of features – Minimize hidden lines - less ambiguous.

3 Quiz Rounds, Fillets & Runouts
Question: Match the multi-view images with the sketches below.

4 Quiz Rounds, Fillets & Runouts
Question: Match the multiview images with the sketches below. Answers: a) f b) c c) e d) b e) d f) g g) a

5 Chapter 2 CAD Systems Any Questions?

6 Drawings Must Be Accurate Speed Legibility Neatness

7 Alphabet of Lines

8 Alphabet of Lines

9 Alphabet of Lines

10 Keeping a Sharp Edge

11 The Good and The Bad

12 Lettering

13 Fractions

14 Bisecting A Line or Arc Draw an arc using point A somewhere close to the line centre but above and below the line. Repeat for Point B and must use the same arc length. Connect the two intersection points.

15 Bisecting an Angle

16 Transfer an Angle Line A’-B’ can be anywhere.

17 Parallel Lines Through a Point
Given line AB and Point P. This is more accurate. The method on the right is faster.

18 Parallel Lines at a Given Distance

19 Dividing a Line Into Equal Parts

20 Perpendicular Line Through a Point
Given three points P, E and D. To draw a circle. Given line A-B and Point P, draw perpendicular line from Point P. Given line A-B and Point P, draw line from Point P perpendicular to line A-B.

21 Drawing radius in acute angle

22 Drawing arc tangent to two arcs
Largest Radius = r + R or r - R

23 In Class Exercises Create three arbitrary points but ensure not in a line (remember points are crossed lines/arcs and not dots) – chord length of circle. Find a circle that passes through all three points Explain WHY your method works

24 In Class Exercise Draw a hexagon – say M20x2.5; width across flat = 30mm. Using the enlarging technique in 4.27 to scale it to double its size (2 times).

25 In Class Exercise Draw an arbitrary circle of radius G
Choose an arbitrary point P outside but near the circle Choose an arbitrary radius R Find the circle that passes through P with a radius R and is tangent to the first circle


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