A Text Book on Engineering Graphics - Central Board of Secondary ...
A Text Book on Engineering Graphics - Central Board of Secondary ...
A Text Book on Engineering Graphics - Central Board of Secondary ...
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ISOMETRIC PROJECTION<br />
1.3.5 SPHERES AND HEMISPHERES<br />
Example 26 :<br />
Soluti<strong>on</strong> :<br />
Spheres are the solids without any edge or vertex. When they are visualized from any<br />
directi<strong>on</strong> they look like a circle. Due to this unique characteristic <strong>of</strong> sphere, they have<br />
<strong>on</strong>ly <strong>on</strong>e point <strong>of</strong> c<strong>on</strong>tact with the plane <strong>of</strong> rest. This point <strong>of</strong> c<strong>on</strong>tact will not be visible in<br />
isometric projecti<strong>on</strong> <strong>of</strong> sphere.<br />
Let us draw some examples.<br />
Draw the isometric projecti<strong>on</strong> <strong>of</strong> a sphere <strong>of</strong> diameter 50 mm.<br />
Refer Fig. 1.26<br />
Steps (i) Draw isometric projecti<strong>on</strong> <strong>of</strong> square in horiz<strong>on</strong>tal plane with side <strong>of</strong> iso 50 mm<br />
length.<br />
(ii) Draw the center lines <strong>of</strong> this square.<br />
(iii) Take a point O in vertically upward directi<strong>on</strong> equal to iso 25 mm i.e. Isometric<br />
length <strong>of</strong> radius <strong>of</strong> spheres from the center <strong>of</strong> the square drawn in step 2.<br />
(iv) Taking this point O as a center and true 25 mm as the radius, draw a circle.<br />
(v) This drawn circle is the isometric projecti<strong>on</strong> <strong>of</strong> the given sphere.<br />
o<br />
30<br />
Note: Isometric view <strong>of</strong> a sphere is always a circle <strong>of</strong> true-radius whose centre is<br />
obtained with isometric radius height.<br />
ENGINEERING GRAPHICS<br />
o<br />
30<br />
Fig 1.26<br />
r = ISO 25<br />
o<br />
30<br />
O<br />
R=TRUE 25<br />
o<br />
30<br />
ISOMETRIC PROJECTION<br />
F<br />
23