Associativity, For all ⁠ a⁠, ⁠ b, ⁠ c, ⁠ in ⁠ G, one has ⁠ ( a*b )*c = a*( b*c ), Identity element, An element e in G such that e*a = a⁠ and ⁠ a*e = a, Inverse element, For each a in ⁠ G⁠, there exists an element b in G such that a*b = e and ⁠ b*a = e, where e is the identity element., Abelian group, A group, where for each a and b in G, the equation a*b=b*a is true, Non-abelian group, A group, where for each a and b in G, the equation a*b=b*a is false, Order of group, The number of elements of G, Order of an element, The smalles positive integer n such that an=e, Symmetric group, Group of bijections or permutations

Groups

par
Imprimer
Incorporer

Classement

Style visuel

Options

Plutôt comme ça

P p G B b a A
P p G B b a A
par
Apparier
associative property of multiplication
associative property of multiplication
par
Des paires
Equal Groups
Equal Groups
par
Quiz télévisé
Equal Groups (G2)
Equal Groups (G2)
par
Trouver la correspondance
E2: letter A a & B b
E2: letter A a & B b
par
Anagramme
A /B
A /B
par
Trier par groupe
G2 - Properties of Multiplication (A)
G2 - Properties of Multiplication (A)
par
Trier par groupe
Addition Commutative, Associative, Identity Property
Addition Commutative, Associative, Identity Property
par
Quiz

Changer de modèle

Restauration auto-sauvegardé :  ?