PROPERTIES OF VECTORS - COMMUTATIVE AND ASSOCIATIVE

Properties Of Vector Cross Product

COMMUTATIVITY The addition of rational numbers is commutative

COMMUTATIVITY The multiplication of whole numbers is commutative.

Multiplication Of Vectors|Scalar (Dot) Product Of Vectors|Properties|Angle Between Two Vectors |Projection Of A Vector Onto Another Vector|Properties|Scalar Product Of Vector By Itself |Questions

Division Of Integers|Properties Of Division Of Integers: Closure Property|Commutative Property|Division Of Zero|Division Identity|Associative Property|Distributive Property|Question Property|OMR

Properties Of Rational Numbers: Closure Property|Commutative Property|OMR

Consider the binary operations *:" "RxxR ->R and o:" "R" "xx" "R->R defined as a*b|a-b| and a" "o" "b" "=" "a , AA""""a ," "b in R . Show that * is commutative but not associative, o is associative but not commutative.

Scalar product OF vector & properties

Properties Of Whole Numbers: Closure Property|Commutative Property|Associative Property|Distributive property|Identity For Addition|Identity For Multiplication

Properties Of Whole Numbers: Closure Property|Associative Property|Distributive property|Commutative Property|Identity For Addition|Identity For Multiplication