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  2. A ring ([R; +, cdot ]) that has a multiplicative identity is called a ring with unity. The multiplicative identity itself is called the unity of the ring. More formally, if there exists an element (1 in Rtext {,}) such that for all (x in Rtext {,}) (xcdot 1 = 1cdot x = xtext {,}) then (R) is called a ring with unity.
    math.libretexts.org/Bookshelves/Combinatorics_and_Discrete_Mathematics/Applied_Discrete_Structures_(Doerr_and_Levasseur)/16%3A_An_Introduction_to_Rings_and_Fields/16.01%3A_Rings_Basic_Definitions_and_Concepts
    math.libretexts.org/Bookshelves/Combinatorics_and_Discrete_Mathematics/Ap…
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    What is a ring with unity?More formally, if there exists an element 1 ∈ R, such that for all x ∈ R, x ⋅ 1 = 1 ⋅ x = x, then R is called a ring with unity. The rings in our first two examples were commutative rings with unity, the unity in both cases being the number 1.
    What is a unity U n i t y in a ring?A Unity U n i t y in a ring is a Nonzero element that is an identity under multiplication. Unit U n i t A Nonzero element of a commutative c o m m u t a t i v e ring with a multiplicative inverse is called Unit U n i t of a ring. Doubt D o u b t Is it necessary to have a commutative ring to define Unit of a ring ? Ok thanks......
    What if R is a ring without unity?If R is a ring without unity, then no element is a unit, so is the zero element. Thus assume that R is a ring with unity I. If 0 is a unit, then its multiplicative inverse 0 -1 exists, and by definition we have On the other hand, by the property of the zero element, 0⋅0 -1 = 0 -1 ⋅0 = 0. This proves that I=0.
    What is unity U n i t y?Unity U n i t y A Unity U n i t y in a ring is a Nonzero element that is an identity under multiplication. Unit U n i t A Nonzero element of a commutative c o m m u t a t i v e ring with a multiplicative inverse is called Unit U n i t of a ring.
     
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