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Code: 15A03101b
B.Tech I Year I Semester (R15) Supplementary Examinations June 2017
ENGINEERING DRAWING
(Computer Science and Engineering)
Time: 3 hours Max. Marks: 70
(Answer all five units, 05 X 14 = 70 Marks)
*****
UNIT ? I
1 A cricket ball thrown from the ground level reaches the wicket keeper?s gloves. Maximum height
reached by the ball is 5 m. The ball travels a horizontal distance of 11 m from the point of
projection. Trace the path of the ball.
OR
2 Construct a hyperbola when the distance between the focus and the directrix is 40 mm and the
eccentricity is 4/3. Draw the tangent and normal at any point on the curve.
UNIT ? II
3 Construct a diagonal scale to read up to 1/100
th
of a meter given RF = 1/70 and to measure up to
6 m. Indicate a distance of 5.45 m.
OR
4 A room of 1000 m
3
volume is represented by a block 125 cm
3
volume. Find the R.F and construct
a plain scale to measure up to 30 m. Measure a distance of 18 m on your scale.
UNIT ? III
5 A line L.M 70 mm long has its end ?L? 10 mm above HP and 15 mm infront of VP. Its top and front
views measure 60 mm and 40 mm respectively. Draw the projections of the line. Find its
inclinations with HP and VP.
OR
6 One end of the line UV is in the first quadrant, 20 mm above HP and 30 mm infront of VP. The
other end is 40 mm behind VP and 50 mm below HP. The distance between the projectors of the
line is 60 mm. Draw the projections of the line and find its true length.
UNIT ? IV
7 A thin rectangular plate of sides 50 mm x 25 mm has its shorter side in the HP and inclined at an
angle of 30 to the VP. Project its front view when its top view is a perfect square of 25 mm side.
OR
8 A hexagonal lamina of 25 mm side has its surface inclined at 30 to HP. Its one side is parallel to
HP and inclined at 45 to VP. Draw its projections.
Contd. in page 2
Page 1 of 2
R15
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Code: 15A03101b
B.Tech I Year I Semester (R15) Supplementary Examinations June 2017
ENGINEERING DRAWING
(Computer Science and Engineering)
Time: 3 hours Max. Marks: 70
(Answer all five units, 05 X 14 = 70 Marks)
*****
UNIT ? I
1 A cricket ball thrown from the ground level reaches the wicket keeper?s gloves. Maximum height
reached by the ball is 5 m. The ball travels a horizontal distance of 11 m from the point of
projection. Trace the path of the ball.
OR
2 Construct a hyperbola when the distance between the focus and the directrix is 40 mm and the
eccentricity is 4/3. Draw the tangent and normal at any point on the curve.
UNIT ? II
3 Construct a diagonal scale to read up to 1/100
th
of a meter given RF = 1/70 and to measure up to
6 m. Indicate a distance of 5.45 m.
OR
4 A room of 1000 m
3
volume is represented by a block 125 cm
3
volume. Find the R.F and construct
a plain scale to measure up to 30 m. Measure a distance of 18 m on your scale.
UNIT ? III
5 A line L.M 70 mm long has its end ?L? 10 mm above HP and 15 mm infront of VP. Its top and front
views measure 60 mm and 40 mm respectively. Draw the projections of the line. Find its
inclinations with HP and VP.
OR
6 One end of the line UV is in the first quadrant, 20 mm above HP and 30 mm infront of VP. The
other end is 40 mm behind VP and 50 mm below HP. The distance between the projectors of the
line is 60 mm. Draw the projections of the line and find its true length.
UNIT ? IV
7 A thin rectangular plate of sides 50 mm x 25 mm has its shorter side in the HP and inclined at an
angle of 30 to the VP. Project its front view when its top view is a perfect square of 25 mm side.
OR
8 A hexagonal lamina of 25 mm side has its surface inclined at 30 to HP. Its one side is parallel to
HP and inclined at 45 to VP. Draw its projections.
Contd. in page 2
Page 1 of 2
R15
Code: 15A03101b
UNIT ? V
9 A pentagonal prism side of base 30 mm and axis 60 mm long, rests with one of its edges on HP
such that the base containing that edge makes an angle of 30 to HP and its axis is parallel to VP.
Draw its projections.
OR
10 Draw the front view, top view and side view for the following isometric view.
*****
Page 2 of 2
R15
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This post was last modified on 11 September 2020