Revision as of 14:27, 15 August 2014

Algebraic Identities

Shape	Perimeter	Area
Triangle	(a+b+c), where a, b, c are sides	${\frac {1}{2}}bh$ where "h" is the height from any vertex to the opposite side "b"
Circle	$2{\pi }r$	${\pi }*r^{2}$
type square root		${\sqrt {25}}$

Name of the Solid	LSA(CSA)in sq.units	TSA in sq.units	VOLUME in cubic units
CYLINDER	$2{\pi }rh$	$2{\pi }r(r+h)$ where "h" is the height of cylinder	${\pi }r^{2}h$
CONE	${\pi }rl$ Where l is the slant height	${\pi }r(l+r)$	$1/3{\pi }r^{2}h$
type square root		${\sqrt {25}}$

@@ Line 30: / Line 30: @@
 |-
 |Name of the Solid
-|LSA(CSA)
+|LSA(CSA)in sq.units
-|TSA
+|TSA in sq.units
-|VOLUME
+|VOLUME in cubic units
 |-
 |CYLINDER
@@ Line 40: / Line 40: @@
 |<math>{\pi}r^2h</math>
 |-
-|Circle
+|CONE
-|<math>2*{\pi}*r</math>
+|<math>{\pi}rl</math>
-|<math>{\pi}*r^2</math>
+Where l is the slant height
+|<math>{\pi}r(l+r)</math>
+|<math>1/3{\pi}r^2h</math>
 |-
 |type square root