MA8551 / ANT - MODEL

It's satisfies Closure

It's satisfies Commutative

It's satisfies Associative

Left cancellation law

Right cancellation law

Abelian group

G is a group

G is an abelian

G is commutative

A empty subset H of a group G is called a sub-group of G whenever H itself a group under the binary operation in G

A non-empty subset H of a group G is called a sub-group of G whenever H itself a group under the binary operation in G

A non-empty subset H of a group G is called a sub-group of G

H is Subgroup of G

K is subgroup of G

Both H and K are subgroup of G

{1, 10}

{1, 3, 4, 5, 9}

both

{1, 10}

{1, 3, 4, 5, 9}

both

4

2

1

$f\left(a^n\right)=\left[f\left(a\right)\right]^n$

$a+b=ab$

group

subgroup

cyclic