Changes: Distributive Property of Multiplication over Addition

Revision as of 12:42, 25 June 2020

$\star$ is said to be distributive over another operation

$\circ$ if for any of the values

$a$ ,

$b$ and

$c$ ,

$a \star (b \circ c) = (a \star b) \circ (a \star c)$

@@ Line 2: / Line 2: @@
 <math>\star</math>
-is said to be '''distributive''' over another operation <math>\circ</math> if for any of the values <math>a</math>,<math>b</math> and <math>c</math>, <math>a \star (b \circ c) = (a \star b) \circ (a \star c)</math>
+is said to be '''distributive''' over another operation
-.
+<math>\circ</math>
+if for any of the values
+<math>a</math>
+,
+<math>b</math>
+and
+<math>c</math>
+,
+<math>a \star (b \circ c) = (a \star b) \circ (a \star c)</math>
+==Examples==
+*Multiplution is distributive over Addtion , since a*(b+c) = (a*b)+(a*c)
 [[Category:Logic]]