Cuboid Edges= 12 Faces = 6 Vertices's = 8 Cuboid ... - DEP-SSA WiKi
Cuboid Edges= 12 Faces = 6 Vertices's = 8 Cuboid ... - DEP-SSA WiKi
Cuboid Edges= 12 Faces = 6 Vertices's = 8 Cuboid ... - DEP-SSA WiKi
You also want an ePaper? Increase the reach of your titles
YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.
<strong>Cuboid</strong><br />
<strong>Edges=</strong> <strong>12</strong><br />
<strong>Faces</strong> = 6<br />
<strong>Vertices's</strong> = 8<br />
<strong>Cuboid</strong><br />
l<br />
Volume = (l)x(b)x(h)<br />
surface area= 2(lxb + bxh + hxl) - lxb<br />
Total surface area= 2( lxb + bxh + hxl )<br />
h<br />
b
Cube<br />
<strong>Edges=</strong> <strong>12</strong><br />
<strong>Faces</strong> = 6<br />
<strong>Vertices's</strong> = 8<br />
Cube (upper face open)<br />
<strong>Edges=</strong> <strong>12</strong><br />
<strong>Faces</strong> = 5<br />
<strong>Vertices's</strong> = 8<br />
Volume = (l) 3<br />
surface area= 6(l) 2<br />
Total surface area= 6(l) 2<br />
Volume = (l) 3<br />
surface area= 4(l) 2<br />
Total surface area= 5(l) 2<br />
Note-( Cube is a special form of cuboid having all three sides equal.)
Cylinder (solid )<br />
<strong>Edges=</strong> 2<br />
<strong>Faces</strong> = 3<br />
<strong>Vertices's</strong> = 0<br />
(Wood log)<br />
(pipe)<br />
Volume =pi (r) 2 h<br />
surface area=2pi(r)h + pi(r) 2<br />
Total surface area=<br />
2(pi)rh+2(pi)r 2<br />
These two surfaces will give surface<br />
area.<br />
All three surfaces will give total surface<br />
area.<br />
(Wire of electricity has<br />
also cylinderical shape.)
Cone<br />
<strong>Edges=</strong> 1<br />
<strong>Faces</strong> = 2<br />
<strong>Vertices's</strong> = 1<br />
(Some also says that<br />
it has zero vertices<br />
h<br />
(Joker)<br />
r<br />
Volume =4/3pi (r) 3<br />
surface area=4 pi(r) 2<br />
Total surface area=4(pi) 2 h<br />
r<br />
l<br />
Volume =1/3pi (r) 2h<br />
surface area=pi(r) l<br />
Total surface area=(pi)rl +(pi)r 2<br />
(Fire works)<br />
Sphere<br />
<strong>Edges=</strong> 0<br />
<strong>Faces</strong> = 1<br />
<strong>Vertices's</strong> = 0<br />
Note- Foot ball , Shape of earth , Ball of cricket is almost spherical in shape.