Engineering Graphics–Edition 2–January 2010 Question Paper

Anna University


Regulations 2008

First Semester

Common to all branches


Time: Three Hours

Maximum: 100 Marks

Answer ALL Questions

(5 x 20 = 100 Marks)

1. (a) The focus of a conic is 50 mm from the directrix. Draw the locus of a point ‘P’ moving in such a way that its distance from the directrix is equal to its distance from t he focus. Name the curve. Draw a tangent to the curve at a point 60 mm from the directrix. (20)


1. (b) Make free hand sketches of t he front, top an d right side views of the object shown below : (20)


2. (a) The projections of a line measures 80 mm i n the top view and 70 mm in the front view. The mid point of the line is 45 mm in front of VP an d 35 mm above HP. One end is 10 mm in front of VP and nearer to it. The other end is nearer to HP. Draw the projections of the line. Find the true length and true inclinations. (20)


2. (b) Draw the projections of a circle of 70 mm diameter resting on the H.P. on a point A of the circumference. The plane is inclined to t he H.P. such that the top view of it is a n ellipse of minor axis 40 mm. The top view of the diameter, through the point A is making an angle of 45 with the V.P. Determine the inclination of the plane with the H.P. (20)

3. (a) An equilateral triangular prism 20 mm side of base and 50 mm long rests with one of its shorter edges on HP such that t he rectangular face containing th e edge on which the prism rests is inclined at 30 to H.P. The shorter edge resting on HP is perpendicular to VP. (20)


3. (b) Draw t he projections of a hexagonal pyramid with side of the base 30 mm and axis 70 mm long, when it is resting with one of the base sides on HP such that the triangular face containing that side is perpendicular to HP and axis is parallel to VP. (20)

4. (a) A vertical cylinder 40 mm diameter is cut by a vertical section plane making 30 to VP i n such a way that the true shape of the section is a rectangle of 25 mm an d 60 mm sides. Draw the projections an d true shape of t he section. (20)


4. (b) A regular hexagonal pyramid side of base 30 mm and height 60 mm is resting vertically on its base on HP, such that two of its sides of the base are perpendicular to VP. It is cut by a plane inclined at 40 to HP and perpendicular to VP. The cutting plane bisects the axis of the pyramid. Obtain the development of the lateral surface of the truncated pyramid. (20)

5. (a) A cylinder of 50 mm diameter and 75 mm height stands with its base on H.P. It is cut by a section plane inclined at 45to H.P and perpendicular to V.P, passing through a point on the axis 20 mm below the top end. Draw the isometric projection of t he truncated cylinder. (20)


5. (b) Draw the perspective projection of a cube of 25 mm edge, lying on a face on t he ground plane, with an edge touching t he picture plane an d all vertical faces equally inclined to the picture plane. The station point is 50 mm in front of th e picture plane, 35 mm above the ground plane an d lies in a central plane which i s 10 mm to th e left of the center of t he cube. (20)

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