It is Z, except that the font used is not one of the standard ones.
The set of integers is represented by Z.
The symbol for the set of integers is Z and it comes from the German word Zahlen, meaning numbers.
The symbol (2n) typically represents a variable that is twice the value of (n). In mathematical contexts, it can denote a set of numbers that are even, where (n) is an integer. For example, if (n) takes on the values of integers, (2n) would yield all even integers. This expression is often used in algebra, number theory, and combinatorics.
ℤ is the symbol for the set of all integers, that is {..., -2, -1, 0, 1, 2, ...}.
The symbol that represents integers is ( \mathbb{Z} ). This notation comes from the German word "Zahlen," which means "numbers." Integers include all whole numbers, both positive and negative, as well as zero. Thus, ( \mathbb{Z} ) encompasses the set of ...{-3, -2, -1, 0, 1, 2, 3, ...}.
Any symbol can be used to denote a set of integers. The set of all integers is denoted by Z, and the set of natural numbers by N.
The set of integers is represented by Z.
The set of integers represents the integers.
The symbol for the set of integers is Z. This comes from the German Zahl, which means integer.
The symbol for the set of integers is Z from the German word "zahl" = integer.
Any set with fewer than or more than 20 distinct elements cannot represent the set of integers from 1 to 20.
The symbol for the set of integers is Z and it comes from the German word Zahlen, meaning numbers.
The symbol (2n) typically represents a variable that is twice the value of (n). In mathematical contexts, it can denote a set of numbers that are even, where (n) is an integer. For example, if (n) takes on the values of integers, (2n) would yield all even integers. This expression is often used in algebra, number theory, and combinatorics.
ℤ is the symbol for the set of all integers, that is {..., -2, -1, 0, 1, 2, ...}.
The symbol that represents integers is ( \mathbb{Z} ). This notation comes from the German word "Zahlen," which means "numbers." Integers include all whole numbers, both positive and negative, as well as zero. Thus, ( \mathbb{Z} ) encompasses the set of ...{-3, -2, -1, 0, 1, 2, 3, ...}.
The symbol for the set of integers is typically denoted by the capital letter ℤ. This symbol is derived from the German word "Zahlen," which means "numbers." The set of integers includes all positive and negative whole numbers, as well as zero. Thus, ℤ can be expressed as ℤ = {..., -3, -2, -1, 0, 1, 2, 3, ...}.
In mathematics, the symbol "ø" with a line through it is used to represent the empty set, which is a set with no elements. It is not used to represent the letter "o" or the number zero. The symbol is commonly used in set theory and mathematical logic to denote a unique set with no elements.