Is S5 abelian?

Can you clarify for me if the group S5, which refers to the symmetric group on 5 elements, is abelian? To better understand, I'd like to know if the multiplication of any two elements in S5, when performed in either order, results in the same outcome. In other words, is the commutative property of multiplication satisfied by all elements in S5? This would be crucial in determining whether S5 is indeed an abelian group or not.