By K. Morling
The hot version of this profitable textual content describes all of the geometric directions and engineering drawing info which are more likely to be wanted through an individual getting ready or studying drawings or designs with lots of workouts to perform those rules.
- Fully revised and updated
- Includes the newest innovations in BS308, the British criteria establishment booklet approximately engineering drawing practices
- Clear illustrations and routines supply scholars with possibilities to preparation what they have learned
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Additional info for Geometric and Engineering Drawing
1. 2. 3. 4. 5. 6. Draw the given circumference AB. Bisect AB in C. With centre C, and radius CA, draw a semi-circle. With centre B, and radius BC, draw an arc to cut the semi-circle in D. From D draw a perpendicular to AB, to cut AB in E. With centre E and radius ED, draw an arc to cut AB in F. AF is the required diameter. The rest of this chapter shows some of the constructions for finding circles drawn to satisfy certain given conditions. 3 To find the centre of any circle (Fig. 4). 4 E B 46 Geometric and Engineering Drawing 1.
4 shows how to plot the new shape of the circle. 4 The circle is first drawn as a plane figure, and is then divided into an even number of equal strips. The face of the cube is then divided into the same number of equal strips. Centre lines are added and the measurement from the centre line of the circle to the point where strip 1 crosses the circle is transferred from the plane drawing to the isometric drawing with a pair of dividers. This measurement is applied above and below the centre line.
Draw the diagonal AC. 2. From A and C draw intersecting arcs, equal in length to the sides, to meet at B and D. ABCD is the required rhombus. To construct a trapezium given the lengths of the parallel sides, the perpendicular distance between them and one angle (Fig. 26). 1. 2. 3. 4. Draw one of the parallels AB. Construct the parallel line. Construct the known angle from B to intersect the parallel line in C. Mark off the known length CD. ABCD is the required trapezium. 26 Polygons Definitions A polygon is a plane figure bounded by more than four straight sides.